ࡱ> ,Z\!STUVWXYs u w y { }ACEGbh%` Nbjbj ̟̟A&` ` ` ` @@@4t<<<htb"G J  OQQQQQQ$h.u@T G u` ` G!!!` (@O!O!!@@t <| cP<+0\@  H !     uuP!^   tttdftd;ttttttt` ` ` ` ` `  Section 5: Financial Mathematics Introduction A financial literate person is able to manage his  HYPERLINK "http://en.wikipedia.org/wiki/Personal_finance" \o "Personal finance" personal finances by making appropriate decisions on how to handle his money. Why is financial literacy important? A financially literate person: Will be able to budget appropriately to meet his expenses; Will be able to identify financial products or services that meets his needs; Is not likely to fall victim to abusive practices and scams. Answer the following questions to check how well you are managing your money. 1. Do you save some of your money?a) Yes. I try to put some aside for new clothes. b) Of course I save for a day that I might need it and for my retirement. c) If there is enough left to save.2. Do you keep track of your money?a) No, I have better things to do. b) My bank statements are enough. c) I have a budget plan.3. How much do you pay off on your credit card each month?a) The minimum amount. b) I only borrow money when I am sure I can keep up the payments and only if I really need something. c) I sometimes use one credit card to pay off another.4. If you want to buy a new computer with a loan what would you do?a) Look for the best deal for both the computer and the loan. b) Take advice from a friend or family member. c) Find a computer I like and take the first finance that I receive.5. Will you have enough money when you retire?a) I am far too young to think about this now. b) I think I will have enough when I retire. c) I have made sure that I've got a plan to have enough when I retire.6. How will you react if you received a phone call offering you a chance to make big money?a) Take up the offer. b) Consider it carefully by seeking qualified advice. c) Ignore it, there is a catch. If it is so easy, why isnt everybody rich? HYPERLINK "http://www.understandingmoney.gov.au/tools/Consumer/healthcheck/" http://www.understandingmoney.gov.au/tools/Consumer/healthcheck/ (Voeg datum by) Check your answers at the end of the section. Learning outcomes At the end of this section on Financial Mathematics you should be able to competently do the following: Simple interest Calculate simple interest using the equation EMBED Equation.3 Manipulate the simple interest formula to determine the value of other variables in the formula Compound interest Calculate compound interest using the equation EMBED Equation.3 Manipulate the compound interest formula to determine the value of other variables in the formula Evaluate the effective rate of interest using the equation EMBED Equation.3 Annuities Distinguish between the future and present value of annuities Calculate the future value of an annuity using the formula EMBED Equation.3 Manipulate the future value of an annuity formula to determine the value of other variables in the formula Calculate the present value of an annuity using the formula EMBED Equation.3 Manipulate the present value of an annuity formula to determine the value of other variables in the formula (amortization) Prepare an amortization schedule by making use of an excel file Depreciation Calculate annual depreciation using the straight line method Calculate annual depreciation using the reducing balance method Prepare a depreciation schedule for both the straight line method and the reducing balance method Calculate depreciation value using the following equation  EMBED Equation.3  Manipulate the depreciation value formula to determine the value of other variables in the formula Personal income tax Calculate simple personal tax problems  Start up activity 5.1: Which contract will it be? Pair up with a class mate and complete the following activity within 20 minutes: Your parents have offered to buy you a mobile phone on the condition that you select a plan which costs no more than R200 per month. Compare and contrast the two mobile phone deals below for the following situations, and give the best option. Suppose you will make most of your calls during peak times to another cell phone. Suppose you will make most of your calls during off-peak times to another cell phone. Suppose you will make most of your standard calls during off-peak times. Compare the free minutes of each contract, taking into consideration their monthly charge. Which contract will be most expensive during peak hours? Which contract will be the best choice for off-peak hours? Recommend a particular contract and explain why this will be the best option for you. MTN Bundled Tariffs   HYPERLINK "http://www.cellular.co.za/africa/south-africa/mtn/mtn-bundlerates.htm" http://www.cellular.co.za/africa/south-africa/mtn/mtn-bundlerates.htm (Datum) Vodacom TalkTime Tariffs   HYPERLINK "http://www.cellular.co.za/africa/south-africa/vodacom/vod-talktime.htm" http://www.cellular.co.za/africa/south-africa/vodacom/vod-talktime.htm (Datum)  Time Periods Applying: When?Mon-FriSat20h00-07h00Off-PeakOff-Peak07h00-20h00PeakOff-Peak Interest Borrowing money is a necessary transaction for most people and businesses. Whenever money is borrowed or goods are bought on credit, the customer pays interest on the amount due. The amount of money on which interest is paid is called the initial value (P). The interest charged on the borrowed money is expressed as a percentage. This percentage is called the interest rate (i). When money is borrowed, the borrower agrees to pay back the initial value and the interest within a specified period of time (n). Simple interest Simple interest calculations are used to determine the approximate interest gained once money has been invested. Suppose you invest an amount of money at a certain bank and you are informed that you will earn simple interest on the invested amount. This means that when the interest is calculated, only the initial invested value will be considered. You will not earn interest on the interest that you have earned on the initial invested amount. It is assumed in each case that the interest rate remains constant. Simple interest is therefore the cost of borrowing money, computed on the original principal only. The interest due depends on 3 things: the initial value (P) the interest rate (i) the number of years, or time (n) The relationship is expressed as follows: Formula for simple interest: EMBED Equation.3 where SI is the simple interest earned P is the initial value i is the interest rate written as a decimal and n is the time in years The amount to be repaid in the end is equal to the initial value plus the interest: Amount to be repaid EMBED Equation.3 The time period is always quoted in years, so convert months to years before applying the time in the formula. Remember that: 1 month = EMBED Equation.3 years 2 months = EMBED Equation.3 years 9 months =EMBED Equation.3 years 73 days =EMBED Equation.3 years 292 days = EMBED Equation.3 years Example Determine the simple interest when  EMBED Equation.3  is invested for EMBED Equation.3 years at an interest rate of EMBED Equation.3 per year. Solution  EMBED Equation.3  EMBED Equation.3 and  EMBED Equation.3  years EMBED Equation.3 The interest earned is  EMBED Equation.3 . Example John borrows  EMBED Equation.3  for 5 years at a simple interest rate of  EMBED Equation.3  per year. How much interest must he pay? What is the total amount that must be repaid? Solution  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  years EMBED Equation.3 John has to pay  EMBED Equation.3  interest. Amount to be repaid EMBED Equation.3  EMBED Equation.3   EMBED Equation.3  The total amount that John must repay is  EMBED Equation.3 . Example How much interest will  EMBED Equation.3  earn in 9 months at a simple interest rate of  EMBED Equation.3  per year? Solution  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  months EMBED Equation.3 years EMBED Equation.3 The interest earned is  EMBED Equation.3 . Example Your friend lends you  EMBED Equation.3  and states that you must pay him back  EMBED Equation.3  at the end of the month. What is the simple interest rate that he is charging you? Solution  EMBED Equation.3   EMBED Equation.3  month EMBED Equation.3 years  EMBED Equation.3  We now have to solve for  EMBED Equation.3 , so we make it the object of the formula EMBED Equation.3. Then EMBED Equation.3 and we can substitute our values into the new formula. EMBED Equation.3 The annual interest rate that he charged you is  EMBED Equation.3 . Example How long will it take an investment of  EMBED Equation.3  to amount to  EMBED Equation.3  at a simple interest rate of  EMBED Equation.3  per year. Solution  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  We now have to solve for  EMBED Equation.3 , so we make it the object of the formula EMBED Equation.3. Then EMBED Equation.3 and we can substitute our values into the new formula. EMBED Equation.3 years or 9 years and 4 months. Example An acquaintance assures you that if you invest  EMBED Equation.3  today, you will see your money double in EMBED Equation.3 years. What annual simple interest rate is he assuring you of? Solution We know that the original amount of  EMBED Equation.3  doubles to EMBED Equation.3 .  EMBED Equation.3  EMBED Equation.3  EMBED Equation.3  We now have to solve for  EMBED Equation.3 , so we make it the object of the formula EMBED Equation.3. Then EMBED Equation.3 and we can substitute our values into the new formula. EMBED Equation.3. He is assuring you of an  EMBED Equation.3  simple interest rate. Example Samantha bought an artwork which has increased in value by 50% in the time that she owned it. She also figured out that her investment increased in value with  EMBED Equation.3  annually. How long ago did Samantha buy the artwork? (Use simple interest) Solution We do not know what the artwork was worth when she bought it. We only know that it increased by  EMBED Equation.3  while she owned it. If, for example, she bought it for  EMBED Equation.3  and it increased by  EMBED Equation.3 , then it would now be worth EMBED Equation.3. Notice that we multiply  EMBED Equation.3  with  EMBED Equation.3 . The original cost therefore increased  EMBED Equation.3  times and we have that:  EMBED Equation.3  EMBED Equation.3 We now have to solve for  EMBED Equation.3 , so we make it the object of the formula EMBED Equation.3. Then EMBED Equation.3 and we can substitute our values into the new formula. EMBED Equation.3 years or 18 years and 9 months Samantha bought the artwork 18 years and 9 months ago. Example Suppose your dad wants to purchase a car of  EMBED Equation.3  in four years time. He can invest his money at a simple interest rate of EMBED Equation.3 per year to earn the money for the car. How much money should he invest now in order to achieve his aim? Solution EMBED Equation.3  EMBED Equation.3   EMBED Equation.3  We now have to solve for  EMBED Equation.3 , so we make it the object of the formula EMBED Equation.3. Then EMBED Equation.3 and we can substitute our values into the new formula.  EMBED Equation.3  He should invest EMBED Equation.3 . Learning activity 5.2 Find the simple interest on R500 invested for 3 years at  EMBED Equation.3  interest per annum. Suppose you borrow R2 000 for 4 years at a simple interest rate of  EMBED Equation.3 . How much interest must be paid? What is the total amount that must be repaid? Joe deposits R700 in the bank and is paid simple interest at a rate of R9 per R100 per annum. How much interest does he receive at the end of the year? Determine the simple interest rate if you invested R1000 for 4 years and earned R350 interest. Determine the amount invested if you earn R200 simple interest for 2 years at  EMBED Equation.3  per annum. If you end up with R695 after investing R500 at  EMBED Equation.3  simple interest per year, find the period of the investment. An investor wishes to have an amount of R3 500 in 3 years time. She can invest her money at a simple rate of  EMBED Equation.3  per annum. How much money should she invest now in order to achieve her aim? A man borrowed R3 500 and a year later paid back the loan plus simple interest with a cheque for R4 200. Find the annual rate of interest, in percent, paid for the loan. The owner of a business overdrew his bank account by R1 500. The bank had charged him R50 simple interest on his overdraft by the end of 5 months. What interest rate did the bank charge him per annum? At what annual simple interest rate should R96 be invested for 6 months so as to produce the same interest as R75 invested at  EMBED Equation.3  per annum for 1 year? Compound interest When the interest due at the end of a certain period is added to the initial investment amount and the sum of the two earns interest for the next period, then the interest earned is called compound interest. The interest for each succeeding period will be greater than the interest for the previous one, as the amount on which interest is calculated keeps on increasing. Let us illustrate the idea below: Example Find the total interest when R300 is invested for 3 years at an interest rate of EMBED Equation.3 compounded annually. Solution EMBED Equation.3 1st year: EMBED Equation.3  EMBED Equation.3  interest was earned during the first year. Amount on which interest will be earned during the second year is  EMBED Equation.3  2nd year: EMBED Equation.3  EMBED Equation.3  interest was earned during the second year. Amount on which interest will be earned during the third year is  EMBED Equation.3  3rd year: EMBED Equation.3  EMBED Equation.3  interest was earned during the third year. Total amount at the end of the third year is  EMBED Equation.3  Total interest earned over three years is  EMBED Equation.3  OR we can make use of the following table. YearInstalmentInterest earnedNew instalment1R300R33R3332R333R36,63R369,633R369,63R40,66R410,29 So the total interest earned is  EMBED Equation.3 . Example Find the interest when R1 000 is invested for 3 years at an interest rate of  EMBED Equation.3  compounded annually. Solution EMBED Equation.3 1st Year: EMBED Equation.3 Amount at the end of year 1 is  EMBED Equation.3  2nd Year: EMBED Equation.3 Amount at the end of year 2 is  EMBED Equation.3  3rd Year: EMBED Equation.3 Amount at the end of year 3 is  EMBED Equation.3  Interest earned = Amount at the end of year 3 Initial value =  EMBED Equation.3  =  EMBED Equation.3  The total amount of interest earned is R331. Calculations such as the above can become very tedious. For this reason we use the following formula to find compound interest. Formula for compound interest: EMBED Equation.3 where A is the future value of the investment P is the present value of the investment i is the interest rate written as a decimal, and  EMBED Equation.3  is the number of years  EMBED Equation.3 interest earned Let us look at our previous examples again by making use of the formula. Example Find the interest when R300 is invested for 3 years at an interest rate of  EMBED Equation.3  compounded annually. Solution EMBED Equation.3 EMBED Equation.3 Interest earned = Amount at the end of year 3 Initial value = EMBED Equation.3  = EMBED Equation.3  The total amount of interest earned is EMBED Equation.3 . Example Find the interest when R1 000 is invested for 3 years at an interest rate of  EMBED Equation.3  compounded annually. Solution EMBED Equation.3 EMBED Equation.3 Interest earned = Amount at the end of year 3 Initial value = EMBED Equation.3  = EMBED Equation.3  The total amount of interest earned is EMBED Equation.3 . Example Suppose your sister opened an account to the amount of  EMBED Equation.3  on 1 June 2006. If the account earned interest at a rate of  EMBED Equation.3  compounded annually, how much money would be in the account on 1 March 2008? Solution EMBED Equation.3 because from 1 June 2006 untill 1 March 2008, 21 months will have passed. EMBED Equation.3 The amount in the account on 1 March 2008 will be EMBED Equation.3 . Example Joe made a deposit of R1 200 into his Take Care bank account. Two years later he made a second deposit of R800. How much is in Joes account five years after the first deposit, if the interest rate is  EMBED Equation.3  compounded annually? Solution In this case there are two payments that were made at different points in time. The solution is straightforward when we realise that the accumelated values of the payments can be considered separately and then simply added together.  0 1 2 3 4 5 years (Invest EMBED Equation.3 ) (Invest EMBED Equation.3 ) The first payment was R1 200, which will earn interest over five years. The second payment was R800, which will earn interest over three years. We determine the interest earned on each of the amounts, separately. Interest earned on first payment: EMBED Equation.3 EMBED Equation.3 Interest earned on second payment: EMBED Equation.3 EMBED Equation.3 Total interest earned over five years = Interest earned on first payment + Interest earned on second payment =EMBED Equation.3 =EMBED Equation.3 Example In three years time you will need R10 000 to pay for your sons studies. If your money earns  EMBED Equation.3  interest compounded annually, how much will you need to invest now so that you will have enough money to pay for his studies? Solution EMBED Equation.3 We have to substitute the information into the formula EMBED Equation.3 and then solve for  EMBED Equation.3 .  EMBED Equation.3  You need to invest  EMBED Equation.3  today. The sign  EMBED Equation.3  means approximately and we use it when the answer that we give to a calculation is not the exact answer, but an approximation of the exact answer. In the example that we just did, the exact answer to the calculations is EMBED Equation.3 . We, however, chose to round the answer off to two decimal places, which resulted in the approximation EMBED Equation.3 . Example You heard from a friend that there is an investment opportunity that will triple your money in two years time. What interest rate compounded annually does that imply? Solution We do not know the initial amount, but we do know that in two years it will triple. Therefore: EMBED Equation.3 We have to substitute the information into the formula EMBED Equation.3 and then solve for  EMBED Equation.3 .  EMBED Equation.3  This implies an interest rate of  EMBED Equation.3 . Example You made a single deposit of R800 into your bank account on 6 June 2007. On 6 November 2007 your balance was R950. You cannot remember the interest rate that your bank charged, but you do remember that the lady at the bank said the interest would be compounded annually. Determine the interest rate. Solution EMBED Equation.3 because 5 months passed from 6 June 2007 till 6 November 2007. Then:  EMBED Equation.3  We substituted the information into the formula EMBED Equation.3 and solved for  EMBED Equation.3 . The interest rate that the bank charged, was  EMBED Equation.3 . Example You opened an account with R2 300, earning interest at  EMBED Equation.3  compounded annually. On 1 Janaury 2006 the amount in the account had doubled. When did you open the account? Solution We know that the account doubled over the period, so the future value is EMBED Equation.3 . Then: EMBED Equation.3 We substitute the information into the formula EMBED Equation.3 and solve for  EMBED Equation.3 .  EMBED Equation.3  This is an exponential equation of the form EMBED Equation.3. To solve for the exponent  EMBED Equation.3 , we need to apply logarithms on either side of the equation.  EMBED Equation.3  So she opened the account approximately EMBED Equation.3 years or 8 years and almost 2 months ago. It must have been at the beginning of November, 1997.  Assessment Activity 5.3 You will need R20 000 in six years time. If you invest R9 000 today at an interest rate of  EMBED Equation.3  compounded annually, will you have enough money in six years time? Suppose you invest R50 000 with Bank A for 5 months at an interest rate of  EMBED Equation.3  compounded annually. How much interest will you have earned after 5 months? Suppose you invest R10 000 with Bank B for 15 days at an interest rate of  EMBED Equation.3  compounded annually. How much interest will you have earned after 15 days? Ruth made a deposit of R500. Two years later she made a second deposit of R600. Three years after that she made another deposit of R900. How much money is in Ruths account nine years after the first deposit, if the interest rate is  EMBED Equation.3  compounded annually? The number of professional assistants in your firm increases by  EMBED Equation.3  every year. Calculate the number of professional assistants after 10 years if you started with three assistants. The cost of living increases yearly by  EMBED Equation.3  during three successive years. Find the percentage increase at the end of the four years. Suppose you inherit R3 000. You can choose what to do with the money: Choice A: Invest your money for three years at an interest rate of  EMBED Equation.3  compounded annually. Choice B: Play Lotto and spend R5 each week. At the end of three years you hope to win the Lotto which would give you an amount of EMBED Equation.3 . Which is the best choice? Explain your answer. If you earn R270 compound interest at  EMBED Equation.3  per year for 2 years, how much did you invest? You borrow R3 000 for 3 years and pay interest of R650 compounded yearly. Determine the interest rate per year. If you have R1 050 in your bank account after EMBED Equation.3 years and you invested money at  EMBED Equation.3  compound interest annually, how much did you invest initially? Helen made an investment of R2 300 that has since tripled in value. The investment earned interest of  EMBED Equation.3  compounded yearly. How long did it take Helens investment to triple? In the preceding section the interest was compounded annually. In many instances the interest may be compounded over other time periods such as a quarter, month, week or day. This rate, when it is expressed as a rate per annum, is known as a nominal rate of interest. Example Find the interest when R200 is invested for EMBED Equation.3 years at a nominal annual rate of  EMBED Equation.3 , compounded half-yearly. Solution 1st 6 months: EMBED Equation.3 Amount at the end of the first six months  EMBED Equation.3   EMBED Equation.3  2nd 6 months: EMBED Equation.3 Amount at the end of the second six months  EMBED Equation.3   EMBED Equation.3  3rd 6 months: EMBED Equation.3 Amount at the end of the third six months  EMBED Equation.3   EMBED Equation.3  Total interest earned  EMBED Equation.3  OR we can make use of the following table to obtain the same answer. MonthsInstalmentInterest earnedNew instalment6R200,00R9,50R209,5012R209,50R9,95R219,4518R219,45R10,42R229,87 When dealing with nominal rates of interest, we need to consider a few things before using the formula. To determine the correct interest rate (i), the nominal rate must be divided by the number of periods per year for which the interest is compounded. Furthermore, the time (n) now consists of the total number of time periods involved. Formula for calculating compound interest: EMBED Equation.3 where A is the future value of the investment P is the present value of the investment (initial investment) i is the rate of interest per period written as a decimal n is the number of periods that the interest is compounded for Example Find the interest when R200 is invested for EMBED Equation.3 years at a nominal annual rate of  EMBED Equation.3 , compounded half-yearly. Solution The period is six months and the number of six months in EMBED Equation.3 years (18 months) is EMBED Equation.3. Since the interest is compounded half-yearly, the interest rate per six months is EMBED Equation.3. We divide by 2, because there are two six-month periods in a year. Consider the following illustration of the time-situation:  0 0,5 1 1,5 years  0 1 2 3 three periods of six months each in 1,5 years We are trying to find the future value of R200 after 3 periods of six months at a half-yearly rate of EMBED Equation.3. Let us substitute all the information into the formula and then determine the total interest earned. EMBED Equation.3 EMBED Equation.3 Total interest earned is EMBED Equation.3 . Example Sam wants to know how much his R2 000 will accumulate to in 3 years if left in an account earning interest at a nominal annual rate of  EMBED Equation.3  compounded monthly. Solution What does nominal annual rate of  EMBED Equation.3  compounded monthly mean? It means that the actual interest rate is not  EMBED Equation.3 , but EMBED Equation.3 per month. In this problem the period is months, which give EMBED Equation.3 periods (months). The interest rate is therefore EMBED Equation.3 over 36 months.  0 1 2 3 4 5 32 33 34 35 36 36 periods each one month in length. Notice that we are trying to find the future value of R2 000 over 36 months at a monthly rate of EMBED Equation.3. Let us substitute all the information into the formula. EMBED Equation.3 EMBED Equation.3 Sam will have  EMBED Equation.3  in 3 years time. The effects of compounding depend on the frequency at which the interest rate is compounded, be it yearly, half-yearly, quarterly, monthly or daily, as well as the periodic interest rate which is applied. Whenever a rate per annum is compounded over a different period, we need to carefully determine what the rate in actual fact is, compared to what it would have been had it been compounded annually. Example If a rate was quoted as  EMBED Equation.3  per annum compounded half-yearly, it means that the investment actually pays  EMBED Equation.3  every six months. Does this mean  EMBED Equation.3  compounded every six months is the same as  EMBED Equation.3  per year? Lets check. If you invest R100 at  EMBED Equation.3  per year, you will have R110 at the end of the year. If you invest R100 at  EMBED Equation.3  per year, you will have R120 at the end of the year. If you invest R100 at  EMBED Equation.3  per year, you will have R121 at the end of the year. If you invest R100 at  EMBED Equation.3  for a year, but receive interest every six months, meaning you are investing R100 at  EMBED Equation.3  per year compounded half-yearly, the future value will be EMBED Equation.3 Therefore, our example illustrates that an investment at  EMBED Equation.3  per annum compounded half-yearly (which is equivalent to  EMBED Equation.3  every six months) is the same as investing at a rate of  EMBED Equation.3  per year. Interest rates must be comparable in order to be useful. Government requires that consumers be assisted with comparing the actual costs of borrowing. In finance and economics the following terminologies are common: Periodic rate is the interest that is charged for each period. The periodic rate is defined as the annual nominal rate divided by the number of compounding periods per year. HYPERLINK "/wiki/Nominal_interest_rate"Nominal interest rate is unadjusted for inflation, for example, a  EMBED Equation.3  annual nominal interest rate compounded monthly has a periodic (monthly) rate of  EMBED Equation.3 . HYPERLINK "/wiki/Effective_annual_rate"Effective annual rate is an imagined rate that would yield the same final value as the compounding plan over one year. To compare different interest rates, we will always need to convert to an effective rate. In our above example the  EMBED Equation.3  is called a nominal interest rate and the  EMBED Equation.3 , which is actually the rate that you will earn, is called the effective annual rate. The effective interest rate is calculated as if compounded annually. The effective rate is calculated in three steps: Step 1: First divide the quoted rate (nominal rate) by the number of times that the interest is compounded. Step 2: Add 1 to the result and raise it to the power equal to the number of times the interest is compounded. Step 3: Subtract 1. EMBED Equation.3 where r is the effective annual rate i is the nominal rate written in decimal form n is the number of compounding periods per year (12, if the interest is compounded monthly, for example) Example For a nominal interest rate of  EMBED Equation.3  compounded monthly, find the equivalent HYPERLINK "/wiki/Effective_interest_rate"effective interest rate. Solution EMBED Equation.3, then  EMBED Equation.3  The effective annual rate is  EMBED Equation.3 . Example Find the effective annual rate for a loan with a  EMBED Equation.3  nominal annual rate compounding daily. Solution EMBED Equation.3  EMBED Equation.3  The effective annual rate is  EMBED Equation.3 . From the previous two examples it is clear that a loan compounding daily will have a substantially higher rate in effective annual terms than one compounding annually. For a loan of R100 000 at  EMBED Equation.3  interest compounding daily, the borrower will, for example, pay R516 more than one who was charged  EMBED Equation.3  interest, compounding annually. We now look at more examples on compound interest. Example An amount of R2 000 is deposited in a bank paying an annual interest rate of 8,6%, compounded quarterly. Find the balance after 3 years. Solution Here the period is a quarter year (3 months), and the number of quarters in 3 years is EMBED Equation.3. Since the interest rate is compounded quarterly, the interest rate per quarter is EMBED Equation.3 = 2,15% = 0,0215.   0 half year 2 years 3 months 3 years  0 1 2 9 10 11 12  amount invested R2 000 12 periods of three months each We are trying to find the future value of R2 000 in 12 periods of three months each at a quarterly rate of 2,15% = 0,0215. Let us substitute all our given numbers in the formula. EMBED Equation.3 EMBED Equation.3 The balance in the bank is R2 581,61 after three years. Example Joe made a deposit of R1 200. Two years later he made a second deposit of R800. How much is in Joes account five years after the first deposit, at a nominal annual rate of 9% compounded quarterly. Solution Here the period is a quarter year (3 months), and the number of quarters in 5 years is EMBED Equation.3. Since the interest rate is compounded quarterly, the interest rate per quarter is EMBED Equation.3 = 0,0225. In this case there are two payments at different points in time. The solution is straightforward when it is realised that the accumalted values of the payments can be considered separately and then simply added together.    amount invested R1 200 R800 20 periods of 3 months each The first payment was R1 200, which will earn interest for five years, or 20 periods. The second payment was R800, which will earn interest for three years, or 12 periods. Interest earn for the first payment: EMBED Equation.3 EMBED Equation.3 Interest earn for the second payment: EMBED Equation.3 EMBED Equation.3 Interest earn over the five years = Interest earn for the first payment + Interest earn for the second payment. Interest earn over the five years = EMBED Equation.3EMBED Equation.3. Example Your dad wants to retire on his 60th birthday with R1 000 000 from an investment he is about to make in his bank on his 45th birthday. The bank pays a nominal annual rate of 5% compounded monthly. Give your dad advice about how much he must invest on his 45th birthday? Solution Here the period is monthly, and the number of months in 15 years is EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month is EMBED Equation.3 = 0,416% = 0,00416. We are trying to find the present value of R1 000 000 in 180 periods of one month each at a monthly rate of 0,416% = 0,00416. Let us substitute all our given numbers in the formula. EMBED Equation.3 we have to find P EMBED Equation.3 He should invest R473 668,86 on his 45th birthday. Example Sue made an investment 3 years ago. The investment double in value at a certain nominal annual rate compounded half yearly. What nominal annual rate is Sue getting? Solution Here the period is half yearly, and the number of six months in 3 years is EMBED Equation.3. We are trying to find the nominal annual rate compounded half yearly such that the investment had double. Let us substitute all our given numbers in the formula. EMBED Equation.3 we have to find i EMBED Equation.3 Be careful, since the interest was compounded half yearly, we multiply this value of i by 2 to obtain EMBED Equation.3. This corresponds to a nominal annual rate of 24,5%. Example How long will it take for R750 to amount to R1 500 if the nominal annual rate is 8EMBED Equation.3%, compounded quarterly? Solution Since the interest rate is compounded quarterly is, the interest rate per quarter is EMBED Equation.3 = 0,020625. We are trying to find the time it will take the present value of R750 to amount to R1 500 at a nominal quarterly rate of 2,0625% = 0,020625. Let us substitute all our given numbers in the formula. EMBED Equation.3 we have to find n EMBED Equation.3 EMBED Equation.3 the equation is of the form EMBED Equation.3 we have to use the log rule to find the solution EMBED Equation.3 Be careful since a period is a quarter, the amount of time is approximately equal to EMBED Equation.3 years.  Assessment Activity 5.4 Find the future value of R430 if it is invested for two years at a nominal annual rate of EMBED Equation.3, compounded quarterly. Also find the equivalent HYPERLINK "/wiki/Effective_interest_rate"effective interest rate. As you walk pass the bank you saw that the bank advertised that their nominal annual rate is 11% compounded daily. If you deposit R4 000 today, how much will be in your account one year from now? An investment John made five years ago at a nominal annual rate of  EMBED Equation.3  compounded half-yearly is presently worth R4 670. How much did John invest? Also find the equivalent HYPERLINK "/wiki/Effective_interest_rate"effective interest rate. Suppose that an amount of R2 500 amounts to R3 750 in six years with a nominal annual interest, compounded monthly. What nominal annual rate of compound interest has been used? What nominal annual rate of interest compounded half-yearly did Peter earn if his investment of R6 780 earned R780 of interest over four years? How long would it take for R5 000 to amount to R10 000 if the nominal annual interest is at  EMBED Equation.3 , compounded quarterly? How many years will it take your investment of R2 000 to double at a nominal annual interest rate of  EMBED Equation.3 , compounded monthly? Annuity An annuity is a finite series of payments made at equal intervals of time. The payments may be of constant amount or they may vary. Examples of annuity payments are mortgage payments, loan repayments, rent payments and insurance premiums. There are two types of annuities. We will only work with simple ordinary annuities. A simple annuity is where interest is compounded at the same time as the annuity payments and ordinary means that constant level of payments is made at the end of each period. Future value of an annuity The future value of an annuity is the amount due at the end of the term. Let us illustrate the idea below: Example If you deposit R500 at the end of each year for the next three years at a nominal annual rate of 8% compounded yearly, how much will you have at the end of three years in your bank account? Solution EMBED Equation.3 1st year: We only deposit R500 at the end of the year, so there was no interest earns for the year. 2nd year: We start with the R500. The interest earn for 2nd year: EMBED Equation.3 At the end of the 2nd year we have the R500 plus the R40 interest and we also deposit another R500. Amount at the end of Year 2: R500 + R40,00 + R500 = R1 040,00 3rd year: We start with the R1 040. The interest earn for 3rd year: EMBED Equation.3 At the end of the 3rd year we have the R1 040 plus the R83,20 interest and we also deposit another R500 Amount at the end of Year 3: R1 040,00 + R83,20 + R500 = R1 623,20 OR we can make use of the following table. YearBalance at beginning of yearInterest earnPayment at the end of the yearTotal at the end of the year10050050025004050010403104083,205001623,20 At the end of three years you will have R1 623,20 in your bank account. Calculations such as those above can become very tedious. For this reason, we can also use the following formula to find the future value of an annuity. Formula for future value of an annuity EMBED Equation.3 where: EMBED Equation.3 = future value of the annuity (total payments plus the interest earn) R = amount of the annuity payments made per period n = the total number of payments i = the interest rate per payment period written as a decimal Let us look at our previous examples again by using the formula. Example If you deposit R500 at the end of each year for the next three years at a nominal annual rate of 8% compounded yearly, how much will you have at the end of three years in your bank account? Solution R = R500 n = 3 i = EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 At the end of three years you will have R1 623,20 in your bank account. Example Suppose you want to be a millionaire by the time you are 65. You can deposit R500 at the end of every three months and earn interest at a nominal annual rate of 11% compounded monthly. Give reasons whether you will be a millionaire at 65 if you are now 25 years of age. Solution The period is every three months, and the number of three months in 40 years is: EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month is EMBED Equation.3 = 0,00917. R = R500 n = 160 i = 0,00917 EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 You will only have R180 380,16 by the time that you are 65 years old. That is not a lot of money. So you are definitely not a millionaire. Example Rudi is saving to buy a new motorcycle in two years time, which will cost him R25 000. If he can make monthly payments into an account earning a nominal annual interest of 12% compounded quarterly, how much does he have to deposit each month to have R25 000 available? Solution The period is every month, and the number of months in 2 years is . Since the interest is compounded quarterly, the interest rate per quarter is EMBED Equation.3 = 0,03. n = 24 i = 3% = 0,03 EMBED Equation.3 = R25 000 R we need to find EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 Rudi has to deposit R1 761,55 each month to have R25 000 available in two years time? Example Your dad wants to save money for your newborn sister college studies. He estimates that R40 000 will be adequate. If he can save every year R5 000 and earn a nominal annual interest of 13%, compounded monthly, calculate the time it will take to have R40 000 available. Solution Since the interest is compounded monthly, the interest rate per month is EMBED Equation.3 = 1,08% = 0,0108. R = R5 000 i = 1,08% = 0,0108 EMBED Equation.3 = R40 000 n we need to find EMBED Equation.3 EMBED Equation.3 EMBED Equation.3  EMBED Equation.3   EMBED Equation.3  the equation is of the form EMBED Equation.3 we have to use the log rule to find the solution  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  year or 7 years and 8 months.  Assessment Activity 5.5 You deposit R450 at the end of every month for four years, at a nominal annual rate of  EMBED Equation.3  compounded monthly. Calculate the amount in your bank account after four years. John plans to contribute R5 000 at the end of every year into a retirement account paying a nominal annual rate of  EMBED Equation.3  compounded yearly. If he retires in 30 years time, how much will he have? Sidney deposited R300 at the end of every month for 10 years. If his money earned the nominal annual rate of  EMBED Equation.3  compounded every three months, how much does he have after 10 years? Your dad wants to give your youngest sister R50 000 on her 21st birthday. Suppose the money can earn a nominal annual interest rate of  EMBED Equation.3  compounded quarterly. Calculate the size of the payments that he has to make yearly to the bank for the next eight years, so that he will have R50 000 available on her 21st birthday. How much should be deposited monthly into an account if the aim is to accumulate R15 000 over five years. Assume the account earns interest at a nominal annual rate of  EMBED Equation.3  compounded daily. At the age of 35 John began contributing R1 650 every month to a retirement fund. If his money earns interest at a nominal annual rate of  EMBED Equation.3 , compounded monthly, how long does he have to make these payments if he wants his retirement fund to be R45 000 in the end?  Present value of an annuity The present value of an annuity is its value at the beginning of the initial rent period. Formula for present value of an annuity EMBED Equation.3 where: EMBED Equation.3 = present value of the annuity (total payments plus the interest paid) R = amount of the annuity payments made per period n = the total number of payments i = the interest rate per payment period written as a decimal Example Stuart bought himself a little house and made monthly payments of R4 000 for twelve years. The nominal annual rate is 12,5% compound monthly. He would like to know the equivalent cash price of the house. Solution The period is every month, and the number of months in 12 years is EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month is EMBED Equation.3 = 0,01042. R = R4 000 n = 144 i = EMBED Equation.3 = 0,01042 EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 The equivalent cash price of the house is R297 596,43. Example Your dad owes the bank R40 000 and wants to make equal monthly payments that will have the total paid off at the end of two years. What will the size be of the payments if the bank is charging a nominal annual rate of 13% compounded monthly? Solution The period is every month, and the number of months in 2 years is EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month isEMBED Equation.3 = 0,01083.  EMBED Equation.3  = R40 000 n = 24 i = EMBED Equation.3 = 0,01083 R we need to find EMBED Equation.3 EMBED Equation.3  EMBED Equation.3  The size be of the payments must be R1 901,60. Example As you run low on cash during the holiday you put R2 000 of expenses on your credit card. You can only afford to make the minimum payment of R300 per month. If the nominal annual rate is 16%, compounded daily, how long will you need to pay off the R2 000? Solution Since the interest is compounded daily, the interest rate per day is EMBED Equation.3 = 0,000438.  EMBED Equation.3  = R2 000 R = R300 i = EMBED Equation.3 = 0,000438 n we need to find EMBED Equation.3 EMBED Equation.3  EMBED Equation.3   EMBED Equation.3  the equation is of the form EMBED Equation.3 we have to use the Log rule to find the solution  EMBED Equation.3   EMBED Equation.3   EMBED Equation.3  It will take you almost 7 months to pay off you dept.  Assessment Activity 5.6 An annuity pays R2 000 per year for four years. Find the present value of this annuity if the nominal annual interest rate is  EMBED Equation.3  compounded yearly. Jenny is planning a holiday to Europe and wants to be able to withdraw R6 000 from her account every month for one year. Her account earns a nominal annual rate of  EMBED Equation.3  compounded monthly. How much should Jenny deposit into her account before she leaves? A newly-wed couple took out a bank loan in order to purchase furniture for their home. The loan was to be repaid in monthly instalments of R950 over two years. Calculate the present value of these repayments if the nominal annual rate is  EMBED Equation.3  compounded monthly. Luke bought a motorcycle for R13 000 and will pay it off in equal monthly payments at the end of each month for two years. If the nominal interest rate is  EMBED Equation.3  compounded monthly, what is the amount of the monthly payment that Luke has to make? You decide to borrow R10 000 from a bank in order to pay for your studies. The bank charges a nominal annual rate of  EMBED Equation.3  compounded quarterly over six years. What monthly payments will you have to make on this loan? Your dad bought a new car for R250 000. If he makes monthly repayments of R4 500, give him some information on how long it will take him to pay off the car. Take the nominal annual rate at  EMBED Equation.3  compounded monthly. Amortisation There are different ways of repaying debts. One of the methods of repayment is the amortization method. For an amortization loan the lender may require the borrower to repay parts of the loan amount over time. As each periodic payment is made, this amount covers part of the principle and interest on the balance of the principle. In amortisation problems we are trying to find the periodic payment required to pay off the debt. To do this we can use the present value of an annuity. Let us illustrate this by using the following example. Suppose a business takes out a four year loan for R2 000 at a nominal rate of 9%, compounded yearly. The loan agreement calls for the borrower to pay the interest on the loan balance each year and to reduce the loan balance each year by R500. Since the loan amount declined by R500 each year, it is fully paid in four years. We can calculate the total payment in each of the remaining years by preparing a amortization schedule as follows: YearBeginning balanceTotal paymentInterest paidPrinciple paidEnding balance1R2 000R680R180R500R1 5002R1 500R635R135R500R1 0003R1 000R590R90R500R5004R500R545R45R5000TotalsR2 450R450R2 000 Notice that the total payments each year will decline. The reason is that the loan balance goes down. The most common way of amortizing a loan is for the borrower to make a single, fixed payment every period. Take the same example, how would the amortization schedule look? We first need to determine the payment. For this we can use the present value formula. Since the interest is compounded yearly, the interest rate is 9% = 0,09.  EMBED Equation.3  = R2 000 i = 9% = 0,09 n = 4 We need to find R EMBED Equation.3 EMBED Equation.3  EMBED Equation.3  The borrower will therefore make four equal payments of R617,34. In this example we know the total payment. To calculate the principal portion we calculate the interest and then subtract it from the total payment. Let us check whether this will pay off the loan. YearBeginning balanceTotal paymentInterest paidPrinciple paidEnding balance1R2 000R617,34R180R437,34R1 562,662R1 562,66R617,34R140,64R476,70R1 085,963R1 085,96R617,34R97,74R519,60R566,364R566,36R617,34R50,97R566,370TotalsR2 469,36R469,35R2 000,01 If you compare the two loan amortization you will see the total interest is greater for the equal total payments. The reason for this is that the loan is repaid more slowly early on, so the interest is higher. Example Your family undertakes a R600 000 mortgage from the bank to buy a new home. The bank charges interest at an annual rate of 13% compounded monthly over 20 years. Find the monthly payments that your family have to make on this loan. Solution The period is every month, and the number of months in 20 years is EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month isEMBED Equation.3 = 0,01083.  EMBED Equation.3  = R600 000 n = 240 i = EMBED Equation.3 = 0,01083 R we need to find EMBED Equation.3 EMBED Equation.3  EMBED Equation.3  The family must repay the loan at monthly payments of R7 027,74. Example Use the above example to find the outstanding balance for the loan at the end of the twelve year. Solution At the end of the twelve year there are still eight years remaining in the loan. The period is every month, and the number of months in 8 years is EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month isEMBED Equation.3 = 0,01083.  EMBED Equation.3  n = 96 i = EMBED Equation.3 = 0,01083  EMBED Equation.3  we need to find EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 At the end of the twelve year the family will still owe R418 192,95. Example Suppose your family bought a house 12 years ago and got an interest rate higher than what is available today. For this reason they would like to refinance their loan and get a better deal. If they borrowed R450 000 and got a 20-year mortgage at an annual rate of 14,25% compounded monthly, how much do they still owe on the mortgage? Solution First we have to find their monthly payments. The period is every month, and the number of months in 20 years is EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month isEMBED Equation.3 = 0,011875.  EMBED Equation.3  = R450 000 n = 240 i = 14,25% = 0,011875  EMBED Equation.3  we need to find EMBED Equation.3 EMBED Equation.3  EMBED Equation.3  The question still remains on how much do they still owe on their house. What they owe at the end of twelve years is the present value, for the future payments of eight years, or 96 months. The period is every month, and the number of months in 8 years remaining is EMBED Equation.3. Since the interest is compounded monthly, the interest rate per month isEMBED Equation.3 = 0,011875.  EMBED Equation.3  n = 96 i = 14,25% = 0,011875  EMBED Equation.3  we need to find EMBED Equation.3 EMBED Equation.3 EMBED Equation.3 They still owe R324 181,48 after twelve years.  Assessment Activity 5.7 1. Bonnie has just received some money unexpectedly and would like to pay off her house. She pays R3 200 at the end of every month at a nominal rate of 11% compounded monthly. How much does Bonnie need to pay off her house, if she still has 108 payments to go. 2. Suppose John borrowed R500 000 over 20 years for a house at a nominal rate of 13,25% compounded monthly. Due to falling interest rates the bank announced after five years of repayment that the interest rate on the loan will drop to 10%. Find the monthly repayments that John originally paid on the loan. Find the new amount that John will pay each month after the falling of the interest rate. Assume he will keep the 20 year period. Make use of a computer to solve the following questions: 3. Prepare an amortization schedule for a ten year loan of R100 000. The nominal rate is 13%, compounded yearly, and the loan calls for equal annual payments. First find the loan payment per year. Make use of an excel spread sheet to type the following information in the specified cells. Type the loan payment in at B4 that you found in (a). ABCDEF1Loan amount100 0002Interest rate13% = 0.133Loan term104Loan payment56YearBeginningTotalInterestPrincipleEnding7BalancePaymentPaidPaidBalance8192103114125136147158169171018Totals1920 Complete the amortization table. Only make use of formulas. No values should be type in. Give the totals in C18, D18 and E18. Make a print out of your page with values and also a print out that will show the formulas that you use. To show your formulas in each cell: Step 1: On the Tools menu, click Options, and then click the View tab. Step 2: To display formulas in cells, select the Formulas check box. Step 3: To display the formula results, clear the check box. Learning activity 5.8 1. Use the following web sites to answer the following questions. 1.1  HYPERLINK "http://www.nationwidehomeloans.co.za/tools.htm" http://www.nationwidehomeloans.co.za/tools.htm Suppose you want to buy a new house for R650 000, at a nominal rate of 15%, for a loan term of 20 years. (Monthly payments) (a) Give the total transfer cost on the house. (b) Explain in your own words what transfer cost mean. (c) Give the amount that I must apply for the loan so that I will have enough money to buy the house. Assume that I have no money. (d) Use this home loan amount and give your monthly payment. Find the amount of total interest paid over 20 years. Find the total amount paid over 20 years. 1.2 http://www.mortgageworld.co.za/index.php?cont=calculatorplus 1.2.1 Choose the option:  HYPERLINK "javascript:openNew('index1.php?cont=calc-earnhome',500,400)" How much do I have to earn? Not sure how much money you'll have to earn to afford your house payment and accompanying expenses? Suppose you want a home mortgage loan of R450 000, at a nominal rate of 12,5%, for a loan term of 20 years. (a) Give your required annual salary that you have to earn. (b) Give your required monthly salary that you have to earn. 1.2.2 Choose the option:  HYPERLINK "javascript:openNew('index1.php?cont=calc-monthlypayment',500,400)" Mortgage calculator Want to know how much your monthly payment is for your mortgage? Suppose you want a home loan for R600 000, at a nominal rate of 15%, for a loan term of 20 years. (a) Find the monthly payments that you will have to make. (b) Use the amortization schedule and give the total interest paid in year nine. (c) Use the amortization schedule and give the total principle paid in year fifteen. (d) Use the amortization schedule to find the year for which the difference in interest paid and principle paid is the minimum. 1.2.3 Choose the option:  HYPERLINK "javascript:openNew('index1.php?cont=mortgagecalculator',500,400)" Mortgage calculator - With graphs, monthly and annual amortization tables. Want to know how much your monthly payment is for your mortgage? Suppose you want a loan of R500 000, at a nominal rate of 13,5%, for a loan term of 20 years. Find the monthly payments that you will have to make. Find the amount of total interest paid over 20 years. Find the amount of the total payments over the 20 years. After how many years will the amount of interest paid for that year being less than the principle amount paid. After 36 months give the amount of interest, principle and balance for that specific month. Depreciation The concept of depreciation is very simple. For example, lets say you purchase a computer for your business. The computer loses value the minute you bought it. Each year that you own the computer, it loses some value, until it has no value to the business. Measuring the loss in value of an asset is known as depreciation. In simple words we can say that depreciation is the reduction in the value of an asset due to usage, wear and tear or technological outdating or other factors. Most possessions such as cars, caravans, electrical equipment, computers depreciate in value as time passes. For example at the end of each year the value of a car will be less than its value at the beginning of the year. Most  HYPERLINK "http://www.investorwords.com/273/asset.html" assets lose their value over time (in other words, they depreciate), and must be replaced once the end of their  HYPERLINK "http://www.investorwords.com/5193/useful_life.html" useful life is reached. There are several  HYPERLINK "http://www.investorwords.com/48/accounting.html" accounting  HYPERLINK "http://www.businessdictionary.com/definition/method.html" methods that are used in  HYPERLINK "http://www.businessdictionary.com/definition/order.html" order to  HYPERLINK "http://www.investorwords.com/5348/write_off.html" write off an  HYPERLINK "http://www.businessdictionary.com/definition/asset.html" asset's depreciation  HYPERLINK "http://www.investorwords.com/1148/cost.html" cost over the  HYPERLINK "http://www.investorwords.com/3669/period.html" period of its useful life. The write off periods for a selection of such assets for the 2006 tax year are shown in the table below. Wear and Tear Allowances | South Africa Tax Guide 2006 ItemPeriod of write -off (no. of years)ItemPeriod of write - off (no. of years)Air - conditioners: window type6Fax machines3Bicycles4Fitted carpets6Calculators3Furniture and fittings6Cellular telephone3Gymnasium equipment10Computer (personal computer)3TV sets, video machines and decoders6Motorcycles4Telephone equipment5Typewriters6Trailers5Refrigerators6X - ray equipment5 Depreciation is the process of spreading the acquiring costs of an asset over its useful economic life, that is over the period which it is use to produce income in the business. In running a business a number of fixed assets are purchased to assist in producing income in future years. Examples of such assets are real estate, buildings, vehicles, office equipment, machines, etc. The purchase price of an asset is called the original cost and is used as the basis for determining depreciation. Salvage value is the estimated value of the asset at the end of its useful life. The useful life of an asset is the period of time that the business feels the asset will be of some use. At the end of its useful life the asset may be sold or disposed of. Salvage value also mean scrap value. There are two main methods of depreciation: ( Straight-line method ( Reducing balance method Straight-line depreciation Straight-line depreciation is the most often used technique, in which the company estimates the salvage value of the asset at the end of the period during which it will be used to generate income. The value of the asset depreciates by a fixed sum each year over the life of the asset. Annual depreciation EMBED Equation.3  Book value  EMBED Equation.3  where: k = the number of years. Example A typewriter bought for R2 000 is expected to be worthless to a firm and without any scrap value at the end of 5 years. (a) Calculate the annual depreciation according to the straight-line method. (b) Construct a depreciation schedule over the five years. Solution (a) Original cost = R2 000 and expected life = 5 years, scrap value = 0 The typewriter will depreciate at: Annual depreciation EMBED Equation.3  Annual depreciation =  EMBED Equation.3  per year (b) YearBook Value - Beginning of YearAnnual DepreciationAccumulated depreciationBook Value - End of Year1R2 000 (Original Cost)R400R400R1 6002R1 600R400R800R1 2003R1 200R400R1 200R8004R800R400R1 600R4005R400R400R2 000R0 (Written off) After five years you would say that you have written off the typewriter. The net book value of an asset is reduced by the same amount each period. What this means is that you take the total value and divide it by some number of periods. This amount is taken off the balance at the end of each period. In practice things get a little more complicated. In this example it would not be fair to assume that at the end of 5 years the typewriter would suddenly stop working, or be absolutely worthless. It is possible you could still sell the completely written off typewriter. Example A vehicle that depreciates over 5 years, is purchased at a cost of R400 000, and will have a salvage value of R130 000. (a) Calculate the annual depreciation according to the straight-line method. (b) Construct a depreciation schedule over the five years. Solution (a) Original cost = R400 000 and expected life = 5 years salvage value = R130 00 The vehicle will depreciate at: Annual depreciation EMBED Equation.3  Annual depreciation  EMBED Equation.3  = R54 000 per year (b) YearBook Value - Beginning of YearAnnual DepreciationAccumulated depreciationBook Value - End of Year1R400 000 (Original Cost)R54 000R54 000R3460002R346000R54 000R108 000R292 0003R292 000R54 000R162 000R238 0004R238 000R54 000R216 000R184 0005R184 000R54 000R270 000 R130 000 (Scrap Value)After five years you would say that you have written off the typewriter. Example The value of machinery bought for R20 000 decrease every year by 5% of the original cost. Calculate the machines value after eight years. Solution Original cost = R20 000 and the value decrease every year by 5%. The vehicle will depreciate at 5% of R20 000 per year. Annual depreciation  EMBED Equation.3  per year Depreciation over eight years = annual depreciation x 8 Depreciation over eight years =  EMBED Equation.3 R8 000 Book value  EMBED Equation.3  Book value  EMBED Equation.3  The machines value after eight years is R12 000. Example A company purchases a computer for R5 500. Its useful life is estimated to be five years. Use the straight-line method to find the annual depreciation if at the end of five years the computer is assumed to have: (a) no salvage value (b) a salvage value of R750. Solution Original cost = R7 500 and expected life = 5 years (a) salvage value = 0 The vehicle will depreciate at: Annual depreciation  EMBED Equation.3  Annual depreciation  EMBED Equation.3  The annual depreciation is R1 100. (b) Salvage value = R750 Annual depreciation  EMBED Equation.3   EMBED Equation.3   The annual depreciation is R950.  Assessment Activity 5.9 1. A company purchases a trailer for R6 000. Its useful life is estimated to be five years. Use the straight-line method to find the annual depreciation if at the end of five years the trailer is assumed to have: (a) no salvage value (b) a salvage value of R800. 2. A restaurateur decided to purchase an air conditioning for his restaurant at R8 000. The value of the air conditioning will decrease every year by 10% of the original cost, and it is expected to be worthless to a firm and without any scrap value at the end. (a) Calculate the annual depreciation according to the straight-line method. (b) How long will it take before the air conditioning is worthless? (c) Construct a depreciation schedule for the air conditioning until it is worthless. (d) Give the air conditioning value after eight years. 3. John paid R156 000 for a new car at the end of 2003. He paid a deposit of R30 000 and arranged finance for the balance at a nominal rate of 20% compounded monthly for one year. (a) What was the amount that had to be financed. (b) Calculate John monthly payments that he had to make. (c) The car is expected to be worthless to John and without any scrap value. (i) Calculate the annual depreciation according to the straight-line method over 15 years. (ii) The car depreciates by 15% every year. Find the value of the car at the end of 2008.  (iii) How long will it take before the car is completely depreciated? Reducing balance method This method calculates the depreciation at the end of every period, on the balance of the asset from the previous year. What this means is that at the end of every period you reduce the value by a fixed percentage. Thus, depreciation is calculated as a percentage of the reducing balance. Each period uses the previous periods balance to work out the amount of the new balance. The reducing balance method of depreciation provides a high annual depreciation charge in the early years of an asset's life, but it will reduces progressively as the asset ages. Example On the first of August 1988, Sue bought a motorcycle for R9 000. If the motorcycle depreciates at a rate of 20% per annum, how much will it be worth when she wishes to trade it in for another motorcycle on the first of August 1991? Solution 1st year: Depreciation =  EMBED Equation.3  2nd year: The new value = R9000 R1800 =R7200 Depreciation =  EMBED Equation.3  3rd year: The new value = R7200 R1440 = R5760 Depreciation =  EMBED Equation.3  The new value = R5760 R1152 = R4608 So the value of the motorcycle after three years is R4608. Let us look at the same example that we did for the straight-line method. Example A company bought a typewriter for R2 000. Construct a depreciation schedule over the useful life of the typewriter (salvage value is zero), if the typewriter depreciates at a rate of 20% per annum. How long will it take before the typewriter is worthless? Solution Original cost = R2 000 and the typewriter depreciates at a rate of 20% per annum. Look at the depreciation schedule for three years. YearBook Value - Beginning of YearAnnual DepreciationAccumulated depreciationBook Value - End of Year1R2 000 (Original Cost) EMBED Equation.3 R400R1 6002R1 600 EMBED Equation.3 R720R1 2803R1 280 EMBED Equation.3 R976R1 024 Look at the complete depreciation schedule on an excel sheet. ABCDE1YearBeginningAnnualAccumulated Ending2BalanceDepreciationDepreciationBalance312000.00400.00400.001600.00421600.00320.00720.001280.00531280.00256.00976.001024.00641024.00204.801180.80819.2075819.20163.841344.64655.3686655.36131.071475.71524.2997524.29104.861580.57419.43108419.4383.891664.46335.54119335.5467.111731.56268.441210268.4453.691785.25214.751311214.7542.951828.20171.801412171.8034.361862.56137.441513137.4427.491890.05109.951614109.9521.991912.0487.96171587.9617.591929.6370.37181670.3714.071943.7156.29191756.2911.261954.9645.04201845.049.011963.9736.03211936.037.211971.1828.82222028.825.761976.9423.06232123.064.611981.5518.45242218.453.691985.2414.76252314.762.951988.1911.81262411.812.361990.569.4427259.441.891992.447.5628267.561.511993.966.0429276.041.211995.164.8430284.840.971996.133.8731293.870.771996.913.0932303.090.621997.522.4833312.480.501998.021.9834321.980.401998.421.5835331.580.321998.731.2736341.270.251998.991.0137351.010.201999.190.8138360.810.161999.350.65 In the straight line method the accumulated depreciation is R2 000. In the reducing balance method the accumulated depreciation is R1 999,35. Why is it the same? The total value of the typewriter had to be depreciated. But it will take 36 years before the typewriter will be worthless if we use the reducing balance method, compare to the five years in the straight line method. Calculations such as those above can become very tedious. For this reason, we can also use the following formula to find the new value after depreciation. Formula for new value after depreciation:  EMBED Equation.3  Depreciation rate must be written in decimal form. Let us look at our first example again by using the formula. Example On the first of August 1988, Sue bought a motorcycle for R9 000. If the motorcycle depreciates at a rate of 20% per annum, how much will it be worth when she wishes to trade it in for another motorcycle on the first of August 1991? Solution  EMBED Equation.3   EMBED Equation.3  = R4608 The value of the motorcycle after three years is only R4 608. Check that the answers are the same for both methods.  Assessment Activity 1.10 A motorbike is bought second hand for R12 000. Its price depreciates by  EMBED Equation.3  per year. For how much could it be sold in five years time? (Use the reducing balance method) A firm purchases machinery on 1 January 2008. The machinery costs R12 500 and is to be depreciated using the reducing balance method by a rate of 33%. Show the depreciation account for the first four years of the assets life. A restaurateur decided to purchase an air conditioning system for his restaurant. The value of the air conditioning system will decrease every year by  EMBED Equation.3  under the reducing balance method. At the end of the fifth year the value is R2 457,60. Determine the original cost of the air conditioning system. Determine the air conditioning systems value after ten years. A computer has a book value of R5 000 after three years. Depreciation was calculated under the reducing balance method at a rate of . Find the original cost of the computer. A motorcycle which was purchased for R45 000 is expected to have a trade-in value of R25 000 four years later. Use the reducing balance method to calculate the rate of depreciation. Personal Income Tax Personal Income Tax is a direct tax levied on the income of a person. Individuals who receive income are liable for personal income tax. When is an individual liable for income tax? Every individual who receives taxable income in excess of a specific amount (also known as the threshold amount) in a year is liable for income tax. The threshold amount will vary from year to year. What are some of the different kinds of income that an individual can be taxed on? Income from employment such as salaries, wages, bonuses and overtime Investment income such as interest and rental income Annuities Pensions What kind of tax deductions are there? (Limits apply for them) Interest Exemption Dividends Exemption Medical Deduction Retirement Annuity Donations Exemption What is employees tax? Employees tax is the tax that employers must deduct from the income of the employees (salaries, wages and bonuses) and pay over to SARS on a monthly basis. What is a year of assessment for an individual? A year of assessment for an individual consists of twelve months starting on 1 March and ending at the end of February of the following year. To whom is the income tax payable? The income tax is payable to SARS and they are responsible for collecting taxes from taxpayers on behalf of the Government. When is income tax payable? The final income tax payable by an individual can only be calculated once the total taxable income earned by the individual for the full year of assessment has been determined. What is SITE? SITE stands for Standard Income Tax on Employees. It is deducted from the full-time employees income below the specific threshold (R60 000 for the 2008 year of assessment) for a year of assessment. What is PAYE? PAYE stands for Pay-As-You-Earn. PAYE is deducted by the employer from the amount of fulltime employees income in excess of the SITE threshold for a year of assessment (R60 000 for the 2008 year of assessment). What proof does an employee have that tax was deducted from his/her earnings? An employer must issue an employee with a receipt known as an employees tax certificate (IRP 5 certificate) where it shows that tax was deducted from his/hers earnings. Who should complete the tax forms? Many individuals fill out their own personal taxation forms, but there are also registered tax agent who can assist in this process. However, the responsibility for the correctness of the information entered on the form still rests with the individual. The table below gives the Tax Rates for Individuals: 2008/2009 Taxable Income (Rand)Rates of Tax0 122 00018% of each R1122 001 195 000R21 960 +25% of the amount above R122 000195 001 270 000R40 210 +30% of the amount above R195 000270 001 380 000R62 710 +35% of the amount above R270 000380 001 490 000R101 210 +38% of the amount above R380 000490 001 and aboveR143 010 +40% of the amount above R490 000 Rebates Primary R8 280 Additional (Persons 65 and older) R5 040Tax thresholds Below age 65 R46 000 Age 65 and over R74 000 Tax Year http://www.oldmutual.co.za/markets/south-african-budget-2008/income-tax-calculator.aspx Framework for calculation of tax liability: Gross income Rx Less exempt income (Rx) Income Rx Less allowable deductions (Rx) Add taxable capital gains Rx Taxable Income Rx Tax per tables % x Rx (taxable income) Less rebates (Rx) Less SITE and PAYE (Rx) Tax payable Rx Take a look at the following simplified example: An employee who is not yet 65 years of age received the following income for the period 1 March 2007 to 28 February 2008 (i.e. the 2008 year of assessment): The employee: GROSS INCOME R238 000 Tax was deducted during the year of assessment as follows: SITE R3 060 PAYE R41 770 Find the amount of tax payable SARS. Solution: Gross income received R 238 000 Less: exempt income Income R238 000 Less: allowable deductions TAXABLE INCOME R238 000 The income tax payable on the taxable income of R238 000 is calculated by applying the tax rates for the year of assessment ending 28 February 2008 (see table above). The taxable income of R238 000 falls within the bracket of 195 001 270 000 in the table. Therefore the tax on the first R195 001 is R40 210 The tax on the amount R43 000 (R238 000 - R195 000) is 30% of R43 000 R12 900 Normal tax payable R53 110 Less: Primary rebate (R8 280) Net normal tax payable R44 830 Less: SITE (R3 060) PAYE (R41 770) TAX PAYABLE ON ASSESSMENT R0,00. Learning activity 5.11 Use the information in the table for tax rates for individuals to answer the following questions. Find the tax payable for a 34 year old person on the following taxable incomes: R80 890 R252 471 Find the tax payable for a 71 year old person on the following taxable incomes: R160 780 R302 371 From an income of R370 457, allowances of R12 569 are deducted. Find the tax payable on his assessment if the person is a senior citizen. A man is 46 years old and earns R500 200 per year. He is allowed relief on his pension fund payments of R1 890. Find the tax payable on his assessment.  Group Activity 5.12 1. Complete the IT12S SARS form below by making use of the given IRP 5. The following information given on the web site below will help you to complete the form:  HYPERLINK "http://www.capegateway.gov.za/Text/2007/9/how_to_fill_in_your_it12s_form" http://www.capegateway.gov.za/Text/2007/9/how_to_fill_in_your_it12s_form. pdf        End of section comments Wrap up the main points of the section and create some linkage with what is to follow in the next section.] Feedback Answers to check how well you are managing your money. 1. b 2. c 3. b 4. a 5. c 6. c Answers to start up activity 5.1 1. 1.1 Weekender of Weekender plus 1.2 They are all the same 1.3 They are all the same 1.4 Best one is Weekender 2. Companion 3. They are all the same 4. Depends on when you want to make calls Answers to learning activity 5.2 1. R120 2. a) R1 520 b) R3 520 3. R63 4. 8,75% 5. R2 000 6. 3 years 7. R2 631,58 8. 20% 9. 8% 10. 15,63% Answers to assessment activity 5.3 1. No, you will only have R13 506,57 2. R1 228,79 3.R23,97 4. R3 155,97 5. 6 years 6. 63% 7. Investment = R3 726,89 Lotto = R4 540,00 But it is safer to invest your money 8. R1 863,35 9. 6,8% 10. R874,12 11. 2 years and 4 months Answers to assessment activity 5.4 1. R498,90 effective rate 7,7% 2. R4 464,44 3.R2 670,01 effective rate 11,8% 4. 6,72% 5. 2,8% 6. 12 years and 8 months 7. 8 years and 8 months Answers to assessment activity 5.5 1. R25 617,07 2. R621 073,63 3. R132 673,85 4. R5 774,23 5.R248,59 6. 24 years and 3 months Answers to assessment activity 5.6 1. R7 779,96 2. R68 793,19 3. R19 778,57 4. R624,41 5. R403,49 6. 6 years and 10 months Answers to assessment activity 5.7 1. R218 787,23 2. a) R5 946,44 b) R4 984,86 See facilitators guide for rest of the answers. Answers to learning activity 5.8 Answer may vary from year to year. 1.1 a) Transfer cost R17 113. b) Transfer cost is the cost you have to pay to get the house in your name. c) I must apply for R667 113 d) R8 784,47 e) R1 441 159,80 f) R2 108 272,80 1.2 1.2.1 a) R204 505,30 b) R17 042,11 1.2.2 a) R7 900,74 b) R77 825,00 c) R41 541,15 d) In year 16 1.2.3 a) R6 036,87 b) R948 849,62 c) R1 448 849,62 d) In year 15 e) Interest R5 420,75 Principle R616,13 Balance R481 227,90 Answers to assessment activity 5.9 1. a) R1 200 b) R1 040 2. a) R800 b) 10 years c) YearBook ValueAnnualAccumulatedBook valueBegging of yearDepreciationDepreciationEnd of Year18000800800720027200800160064003640080024005600456008003200480054800800400040006400080048003200732008005600240082400800640016009160080072008001080080080000 d) R1 600 3. a) R126 000 b) R11 672,19 c) i) R10 400 ii) R39 000 iii) 7 years Answers to assessment activity 5.10 1. R5 324,46 2. YearBook ValueAnnualAccumulatedBook valueBegging of yearDepreciationDepreciationEnd of Year1125004166.674166.678333.3328333.332777.786944.445555.5635555.561851.858796.303703.7043703.701234.5710030.862469.1452469.14823.0510853.911646.0961646.09548.7011402.611097.3971097.39365.8011768.40731.608731.60243.8712012.27487.739487.73162.5812174.85325.1510325.15108.3812283.23216.7711216.7772.2612355.49144.5112144.5148.1712403.6696.341396.3432.1112435.7764.231464.2321.4112457.1842.821542.8214.2712471.4528.551628.559.5212480.9719.031719.036.3412487.3112.691812.694.2312491.548.46198.462.8212494.365.64205.641.8812496.243.76213.761.2512497.492.51222.510.8412498.331.67231.670.5612498.891.11241.110.3712499.260.74250.740.2512499.500.50260.500.1712499.670.33270.330.1112499.780.22280.220.0712499.850.15290.150.0512499.900.10300.100.0312499.930.07310.070.0212499.960.04320.040.0112499.970.03330.030.0112499.980.02340.020.0112499.990.01350.010.0012499.990.01360.010.0012499.990.01370.010.0012500.000.00 3. a) R7 500 b) R805,31 4. R8 141,66 5. 13,7% Answers to learning activity 5.11 1. a) R6 280,20 b) R49 171,30 2. a) R26 615 b) R68 999,85 3. R88 430,80 4. R138 054 Answers to group activity 5.12 See facilitators guide for answers Tracking my progress You have reached the end of this section. Check whether you have achieved the learning outcomes for this section. Learning outcomes( I feel confident( I still need more practice[Learning outcome 1Learning outcome 2Learning outcome 3 etc.] [You can add a few relevant self evaluation questions, e.g. What did you like best about this section? What did you find most difficult in this section? What do you need to improve on?     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REquation Native I A.  & & MathType0Times New Roman w)w 0wpf-2 `6y2 `2y2 `3ySymbol u w)w 0wpf-2 `=y2 `py2 ``=yTimes New Roman w)w 0wpf-2 `:ny & "Systempf !-{%,r n=32=6 FMicrosoft Equation 3.0 DS Equation Equation.39q`g*  _1279538606:F@_@_Ole K CompObj9<L fObjInfoN OlePres000;=O REquation Native Y G_1279538605D8@F@_@_Ole [ .  & & MathTypeTimes New Roman w)w 0wWfA-2 6y2 a2ySymbol2 o w)w 0wWfA-2 `=y2 a=yTimes New Roman w)w 0wWfA-2 :ny2 aPy2 aXAy & "SystemAWfA !-{+0, A=2Pn=6 FMicrosoft Equation 3.0 DS Equation Equation.39q    CompObj?B\ fObjInfo^ OlePres000AC_ Equation Native   .   & o & MathTypeSymbolE s w)w 0wf -2 (ySymbol  w)w 0wf -2 o)ySymbolE t w)w 0wf -2 O(ySymbol  w)w 0wf -2 O_)ySymbolE u w)w 0wf -2 3(ySymbol  w)w 0wf -2 w)y-{SymbolE v w)w 0wf -2 (ySymbol  w)w 0wf -2 o)yCSymbolE w w)w 0wf -2 K[yCSymbol ! w)w 0wf -2 ]ypp~   NNTimes New Roman w)w 0wf - 2 --12252 -,22 -7022 {122 {222 c 122 c 222 122 222 Q122 Q:222 122 :22 Times New Roman w)w 0wf -2 622 122 622 122 \ 622  122 622 622 c122 622 62SymbolE y w)w 0wf -2 -=22 {=22 {-22 322 G22 )22 Q22 3.22 G.22 ).22 Q.22 c +22 c =22  22 / 22  22 9 22  .22 / .22  .22 9 .22 +22 =22 Q+22 QZ=22 +22 b=2Times New Roman w)w 0wf -2 -.i22 {i22 c i22 i22 Qi22 i22 P22  P2 & "System f !-{¢| 2P=P1+i() 6 2=1+i() 6 2() 16 =1+i() 6 [] 16 2 16 ()=1+i2 16 ()"1=ii=0,1225 FMicrosoft Equation 3.0 DS Equation Equation.39q_1279538604FF@_@_Ole  CompObjEH fObjInfo  4  .  ` &  & MathTypePTimes New Roman w)w 0wrfq- 2 `245e2 `t,42 `04 2 `.12252 `,22 `8022 `:22Symbol @ w)w 0wrfq-2 `=2OlePres000GI .Equation Native  ]_1279538603b2LF@_@_Ole  2 `*2 & "Systemqrfq !\-{A ,r 20,1225=0,245 FMicrosoft Equation 3.0 DS Equation Equation.39qCompObjKN fObjInfo OlePres000MO Equation Native  6Fv  .  &@ & MathType-@(Times New Roman w)w 0wpfh-2 Z4y2 nT1y & "Systempfh !\-{X,r 14_1279538601RF@_@_Ole  CompObjQT fObjInfo  FMicrosoft Equation 3.0 DS Equation Equation.39q\ 4| > .   & ` & MathType-pX-xOlePres000SU Equation Native  o_1279538600\PXF@_@_Ole  Times New Roman w)w 0wfU-2  %y 2 06252 I,62 262 L462 X%62 462 f162 X86Symbol  w)w 0wfU-2 W=62 :=6 & "SystemUfU !-{S}d =814%4=2,0625% FMicrosoft Equation 3.0 DS Equation Equation.39q*r 9 .  &F & MathTypepCompObjWZ fObjInfo OlePres000Y[ Equation Native  Times New Roman w)w 0w ff- 2 Q0206252 ,22 702 2 7506 2 `1500Symbol @ w)w 0w ff-2 =52 =52 `=5Times New Roman w)w 0w ff-2 .i52 FP52 `XA5 & "Systemf ff !\-{e,r A=1500P=750i=0,020625 FMicrosoft Equation 3.0 DS Equation Equation.39qj 5 6DDDD44 laytmAuDd hh " s *A? ?3"`?32UBVwHs[`!UBVwHs| @8>|[xu1K@w<:8TR⠛=BDXYqнoRD39Aڄ{ǐ2+ Tyqƒ8)[`ɻ* %UBŐUE_Y!;^t[4}'R!0hۛAno{]{uKz\ǖ.EsZT7U 1,Dd h  s *A? ?3"`?52"yБ-Vcc [`!yБ-Vc@`\xڥS/A~3Zgs !~d\($\; EN'FF tѻkΒ a7}o:bP ]Oo:%$}_Dä=k LzN<ꍵA' W<:GP9'1!W(-5ű+}sâ֬ί.[cNj o~.? l)JG,CkG/%ݭw\Ȧ2Yu + Y%nZ}٬G1+HÑ Px 8OڂK!Nڣ2c_IoȐZLJ*ڶ-Gªv́ъdΒ:{LQa&͎EOyRIHsbf݅رlr^5]61 1C][I(%Dž;Ae-5*nϻDd @b   c $A? ?3"`?62c50#j:pI.T ?A [`!750#j:pI.T ` xcdd`` @c112BYL%bpu:]j mĕ ^JߊD#C.\`)I)$5d>P"CXHB ; 3X?~*=&Dd b  c $A? ?3"`?>2F+Xf "=[`!+Xf J Hxcdd``^ @c112BYL%bpuP"CXHB ; 3X?y%=Dd |8b   c $A??3"`?@2.itGqBR 5![`!itGqBR` v xڥT;KA{$wFP"CXHgg!`Pd=6uDd B  S A? 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