ࡱ> g ?bjbjVV r<r<$qFFFFF4zzzz<zAE*DDDDDDD$kGJrDQFDFFD===FFD=D==?0HC1@5w&@$pDE0AEA@JJHHCHC8JFC=DD=AEJ : Intro to Spreadsheets with MS Excel As the use of word processing is a technological advance over the use of typewriting, its also true that the use of spreadsheets is an important technological advance over the use of calculator. Among the advantages of a spreadsheet compared with a calculator: A spreadsheet creates a document, with much more power than most calculators can. A spreadsheet can produce graphs/charts, with much more power than most graphing calculators can. A spreadsheet can easily recalculate when the data of a calculation is changed, with much more power than most calculators can. In the 1970s, this, along with word processing and computer games, was one of the most important stimulants to popularization of personal computers. You can start Excel with a new data file (workbook) by clicking Start, All Programs, Microsoft Office, Microsoft Excel 2010. Typically, a new workbook has 3 worksheets. A worksheet has lettered columns and numbered rows. The intersection of a column and row is a cell. A cell may be named or addressed in notation of the form columnLetter rowNumber E.g., the cell in column J and row 3 is cell J3. Note the Name box over columns A and B, which displays the name of the cell currently containing the cursor. Formatting issues include the size of a cell. You can make a column wider or narrower as follows. Place the cursor in the row in which columns are labeled, at the right edge of the column whose size is to be changed. Drag-and-drop the right edge of the column, rightwards to make the column wider, or leftwards to make the column narrower. Alternately, if you double-click on this edge, the width of the column is adjusted to the width of the widest entry in the column. A similar procedure allows you to alter the height of a column. You might wish to do this to allow data to wrap around and appear to occupy multiple lines. Once sufficient height is given to a row, a cell in this row can have its data wrapped as follows. With the cursor at the cell On the Home tab, click Format. Click Format Cells from the resulting menu. On the Format Cells dialogbox, on the Alignment tab, check the textbox labeled Wrap Text and click OK. Note you may see several of the # character in a cell that is not wide enough to show its value. The value displayed in a cell is determined by the spreadsheet designer in any of several ways, including: Enter a text (string) constant, such as a name, explanatory phrase, etc. Such values often appear as row or column headers. Enter a numeric constant, such as 7 or 87,526.92 Enter a formula. Even if the value in a cell is calculated so easily that its easier to calculate in your head and enter the answer rather than entering a formula, its usually wise to enter the definition of the display value by formula. Often, a calculation must be repeated due to changes in the data values on which the calculation depends. If the cell is defined by a formula, the spreadsheet can automatically recalculate when a data value is changed. You might use the fill-color button on the home tab to fill the background of cells with a non-standard color, perhaps as a way of calling attention to the cell(s) so formatted. A formula starts with an equal sign. Many formulas are based on arithmetic calculations using the following operators: OperatorMeaningExample+Addition; also, as a unary operatorA5 + A6 +8-Subtraction; also as a unary operatorB2-C2 -4*MultiplicationB5 * 10/DivisionA5/A7^ (caret)Raise to powerJ5 ^ 2 A formula may also use functions that are part of the Excel software. A function is used in the format functionName(parameterList) where a parameter list is a list of parameters or arguments (representations of data to be operated upon by the function). A parameter list may be empty (i.e., there are no parameters) for certain functions; if there are 2 or more parameters, theyre separated in the list by commas. Among the commonly used functions: SUM(parameterList) the number of parameters is arbitrary. This function adds the values of the parameters. A parameter may be a cell, a constant, a cell range (to be explained below), or a more complex expression. Examples: SUM(B5, B7, B9*10) is equivalent to B5+B7+B9*10 - here, the 2nd form might be preferred because its shorter. A cell range is a rectangle of cells denoted in the form topLeftCorner:lowerRightCorner E.g., H8:J9 is the rectangle of cells running from column H to column J and from row 8 to row 9. For example, the expression SUM(B5:J5) is equivalent to B5+C5+D5+E5+F5+G5+H5+I5+J5  here, the first expression should be preferred, as the shorter one. Note the button on the Home tab labeled ". If, during editing of a formula, you click this button, the SUM function enters the formula, with a cell range as a proposed parameter list. If the proposed range is incorrect, you can edit it. The maximum value among numeric values can be computed via the MAX function, in the form MAX(parameterList) where the number of parameters in the parameter list is arbitrary. E.g., to compute the maximum numeric value among the cells in the range B2:B10, we can use the formula =MAX(B2:B10) Note the menu of commonly used functions offered by the drop-down button adjacent to the " button. Using this menu is another shortcut. The average value of the numeric values in a parameter list can be found using the function AVERAGE(parameterList) where the number of parameters is arbitrary (but, often, is a cell range). E.g., the formula =AVERAGE(B2:B10) computes the average value of those entries in B2:B10 that are numeric. The minimum value among numeric values can be computed via the MIN function, in the form MIN(parameterList) where the number of parameters in the parameter list is arbitrary. E.g., to compute the minimum numeric value among the cells in the range B2:B10, we can use the formula =MIN(B2:B10) IF(logicalExpression, expressionIfTrue, expressionIfFalse) where we use the first parameter to decide whether the 2nd or 3rd parameter should be used as the value of the function. The parameters: logicalExpression is an expression that evaluates as TRUE or FALSE. expressionIfTrue is the expression that is used as the value of the IF function if the logicalExpression is TRUE. expressionIfFalse is the expression that is used as the value of the IF function if the logicalExpression is FALSE. Logical expressions are often based on comparisons. Excels comparison operators: OperatorExplanationExample>Is greater thanB5 > C5<Is less thanG6 < 0=Is equal toH8 = K8>=Is greater than or equal toN8 >= 10 * Q8<=Is less than or equal toM6 <= L6<>Is not equal toB5 <> H5 When you edit a formula, its often more efficient and less error-prone to use cursor pointing, in which you click on a cell or drag your cursor over a cell range to bring the cell address or range into the formula, rather than typing the cell address or range into the formula. When you copy a cell to another cell, what gets copied? Not necessarily the value; not necessarily the formula. The form of the source cells display values definition is copied, often with adjustments. E.g., if the source cell is defined by a formula, then relative cell references (the only kind used so far) may be adjusted according to the translation between the source (copied) cell and the destination (pasted) cell. For example, when we copied B15 with the formula =SUM(B2:B14) to C15, we found that C15 got the formula =SUM(C2:C14) - since we copied one column to the right, the relative column references in the formula were adjusted by one column to the right. Similarly, when we copied D2, with the formula =B2-C2 to D3, since this was an increase of 1 row, the relative row references in the formula are increased by 1, so D3 gets the formula =B3-C3 Copy-and-paste operations can be performed as in Word. Also, when the source and destination cells form a cell range, you can copy-and-paste by a drag-and-drop operation, in which you use the mouse to grab the tiny square at the bottom right of the source and drag and drop over the destination cell(s). Formatting issues You can change the name of a worksheet by double-clicking its tab, editing the name appearing on the tab, and striking the Enter key. Number formats: In the Number section of the Home tab are several controls that can be used to specify the format of a number. The default format is General (no currency symbol, no comma). The Accounting Number button (shows a $ called Currency format in older versions of Excel) causes a number to be displayed with a currency symbol (typically, a dollar sign, but you can select a different currency symbol from the menu resulting from the drop-down arrow button adjacent to the $ button). A negative value, in this format, does not display a minus sign instead, the absolute value is displayed in parentheses e.g., $(100.00) instead of $-100.00 - also note the use of commas in numbers with sufficiently large absolute values. Comma format (button shows a comma) like Accounting Number, without a currency symbol. Percent (button shows %) causes a number to be displayed with a % e.g., the value 0.87, in this format, appears as 87%. You can control the number of displayed decimal places by using the Increase Decimal and Decrease Decimal buttons. Note the combobox in the Number section of the ribbon. Its menu includes many number formats; one of them is Scientific (understand the E as meaning times 10 raised to the power). E.g., the value 5.520E+03 is Excels scientific notation for what you might have learned in a high school science class as 5.520 * 10+03 - or 5,520. You can control the number of displayed decimal places by using the Home tabs Increase Decimal and Decrease Decimal buttons. If the number of decimal places is too small to show the exact value of the cell, a rounded value is displayed. Alignments By default, text values are aligned left; numeric values are aligned right. Especially in a wide column, this can produce a situation in which a text column header doesnt seem to head the numeric data in its column. You can use the Home tabs alignment buttons to align any cells data to the left, to the right, or to the center. In this fashion, you can be sure that column headers are over the data they are meant to head. The Merge & Center button of the Home tab allows you to take a block of cells in a row and merge and center them combine their space into a single cell whose address is that of the leftmost of the block of cells, and center the data. Cells to the right of the leftmost of the block are swallowed up and do not exist any longer. You can reverse the effect of merging and centering by clicking the merged cell and clicking this button again. This operation might be combined with the use of a fill color to set off a section of a worksheet with a centered title for the section. You can click the Insert Worksheet tab to insert another worksheet into your workbook. To delete an unwanted worksheet: with the cursor on the sheet to be deleted, use the Home tabs Delete menu and choose Delete Sheet. You can split your worksheet into 4 subworksheets so that scrolling takes place independently on either side of a split line. This enables you to keep, say, row headers in column A and column headers in row 1, in view, even when the cursor moves far away. The split is performed as follows: Place the cursor in the cell to become the top left corner of the bottom right subworksheet. E.g., place the cursor in B2 to split between columns A and B, and between rows 1 and 2. Click the Split button on the View tab. Click the Split button again to undo splitting. Relative and fixed (absolute) addresses Suppose we compute a students percentage of possible points. If the students total is in N2 and the total possible is in N11, we could use the formula =N2 / N11 - however, we see that when we copy this formula from O2 to O3, the pasted formula is =N3 / N12 and we want the denominator to remain fixed as N11, not modified to N12. Up until now, all our examples of cell references have used relative addresses they can be modified in a copy-and-paste operation. Here, however, we want the denominator of our formula to remain fixed (not modified) in a copy-and-paste. We do this by preceding the column or row we wish to hold fixed (also called absolute) by a dollar sign. Since both a column and a row can be either relative or fixed, a given cell can be referred to in 4 different notations. E.g., consider D8: D8 relative in column, relative in row D$8 relative in column, fixed in row $D8 fixed in column, relative in row $D$8 fixed in column, fixed in row Returning to the subject of how a formula is copied and pasted: All parts of a formula except relative cell references (but including fixed cell references) are copied without modification. Only relative cell references are modified, according to the translation between the source (copied) cell and the destination (pasted) cell. Whatever column translation there is between these cells is applied to relative column references; whatever row translation there is between these cells is applied to relative row references. E.g., suppose we consider copying from D8 to F14, a column translation of 2 columns to the right and a row translation of 14-8=6 rows downwards. Formula copied from D8Formula pasted to F14=A2 * C5=C8 * E11=A2 * C$5=C8 * E$5=A2 * $C5=C8 * $C11=A2 * $C$5=C8 * $C$5 How can we have the spreadsheet compute a students grade in a fashion that allows the grade to be updated as data is changed? The key to doing this is to make use of the VLOOKUP (vertical lookup) function, in the form VLOOKUP(lookupValue, rangeOfStandardsAndCorrespondingResults, relativeColumnIndex) where The lookupValue is the key parameter in determining the result of the function (e.g., the students percentage); The rangeOfStandardsAndCorrespondingResults is a range of cells in which the first column contains the standards by which results are determined the standards must be in ascending order; and subsequent columns give results corresponding to standards in their respective rows. The relativeColumnIndex is the column index (relative to the first column of the 2nd parameter) of column that has the desired result. In our grades example, this parameter has value 2, since the students grade is in the 2nd column of the range represented by the 2nd parameter. E.g., suppose our worksheet uses the following grade criteria: Grading criteriaMinimum %Grade-100%F42%D-45%D52%D+55%C-58%C72%C+75%B-78%B83%B+88%A-90%A96%A+Then, a student with a 67% average should have a grade determined as follows: since the adjacent criteria nearest to 67% are 58% and 72%, the students grade is the grade in the 58% row C. Thus, by using the formula =VLOOKUP(O2,L$18:M$30,2) for a student whose percentage is O2, assuming the standards are in L18:M30 as shown at the left, we have a correct formula that remains correct through copy-and-paste operations due to our use of fixed row references in the 2nd parameter. Consider our tax calculation. Since the basic tax calculation is Tax = net income * tax rate this suggests the formula =D2*IF(D2>B$18,B$19,B$20) where D2 has the net income, and we use either the tax rate in B19 or the tax rate in B20 according to the comparison of net income (D2) and the threshold value (B18). However, when we total values computed in this fashion, we see that for some data sets, there appears to be a small error in the total. When we show more decimal places, we see that our calculations have fractions of a cent (since net income has 2 decimal places, and the tax rate e.g., 1.25% = 0.0125 has 4 decimal places, so the exact value of an unrounded product may need as many as 6 decimal places); when rounded to 2 decimal places, there is therefore an apparent buildup of roundoff error, yielding an apparent error in the total. To remove such errors, we can use the ROUND function, in the form ROUND(baseExpression, decimalPlaces) where the baseExpression is the expression whose value is desired, but rounded off to the number of decimal places specified by the value of the 2nd parameter. Thus, the tax calculation above could be modified as follows: =ROUND(D2*IF(D2>B$18,B$19,B$20), 2) if we want to round to the nearest cent, or =ROUND(D2*IF(D2>B$18,B$19,B$20), 0) if we want to round to the nearest dollar. An amortization schedule allows you to study how a loan is repaid. Among the data that can be calculated from an amortization schedule: Totals of interest payments. This is important because, to the lender, interest is gross profit, and to the debtor, interest payments are sometimes tax deductible. How much does the debtor owe at a given time during the duration of loan payments? This is important because, e.g., if interest rates go down, the debtor wants to refinance the loan at the new, lower interest rate. What the debtor owes at this time becomes the principal of a new loan at the new, lower, interest rate. Many loans are repaid as ordinary annuities all payments are of the same size; interest is compounded at the end of a payment period; a payment is due at the end (last day) of a payment period. A variation with a simpler formula for payment size: all payments except the last are of the same size; the last payment is a balloon payment for whatever is necessary to pay off the loan. In this variation, we can assume that, e.g., if there are 60 payments, then each payment (except the last) is about 1/60-th of the original principal. We can use the spreadsheets ability to do rapid calculations in order to solve problems in variety of ways. For example, we can realize certain goals by using the spreadsheet as an experimental tool, experimenting with the values of the independent variables until we obtain a valid solution to the problem were working on. Imagine yourself as charged with the responsibility of determining pay raises for a small staff of employees, subject to the following constraints (e.g., that might be the result of negotiations): The total of the raises must be at least 2.75% of the current years total salaries for these employees. The total of the raises must be at most $250 over 2.75% of the current years total salaries for these employees. Employees are rated from 1 (bad) to 5 (excellent). The higher the rating, the larger the percentage increase for the employee. To have Excel calculate whether the current data shows a valid solution: If the total of (proposed) raises is in D10, the minimum acceptable in H13, and maximum acceptable is in H14, then a valid solution is characterized by H13 < D10 < H14. To understand how this is stated in an Excel formula, recall that a chain of inequalities is an abbreviation. The chain above abbreviates H13 < D10 and D10 < H14. The and operator, in Excel, is a function. Thus, an appropriate formula: =AND(H13 <= D10, D10 <= H14) One way to satisfy our goal of an acceptable solution as stated above: Use the power of a spreadsheet to recalculate in order to consider the spreadsheet as an experimental tool. The AND function is applied to an arbitrary number of logical (TRUE/FALSE) parameters. The function yields the value TRUE when all of its parameters are TRUE; otherwise, yields the value FALSE. Thus, a truth table for the AND function applied to 2 parameters: Exp1Exp2AND(Exp1, Exp2)TRUETRUETRUETRUEFALSEFALSEFALSETRUEFALSEFALSEFALSEFALSE The OR function is applied to an arbitrary number of logical (TRUE/FALSE) parameters. The function yields the value TRUE when at least one of its parameters is TRUE; otherwise, yields the value FALSE. Thus, a truth table for the OR function applied to 2 parameters: Exp1Exp2OR(Exp1, Exp2)TRUETRUETRUETRUEFALSETRUEFALSETRUETRUEFALSEFALSEFALSENotice that in ordinary conversation, we use or in an exclusive sense the or is true if exactly one of its operands is true. However, the OR function is non-exclusive true when at least one of its operands is true. Theres also a NOT function of one logical operand. Its truth table: ExpressionNOT(Expression)TRUEFALSEFALSETRUE In addition to using the spreadsheet as an experimental tool, we can often use it to satisfy a goal by using its Goal Seek tool. Typically, we need a value in a cell in order to satisfy some goal; other cells are related to this cell by the use of formulas. If these other cells have their data values, the relationship(s) between/among the cells may determine an implicit equation or inequality that Excel can solve to supply the missing data value. For example, suppose in our Pay Raises worksheet, cell C18 (the percentage increase for a 5-rated employee) doesnt have a value yet. We might decide that, e.g., cell D10 (the total of the pay raises) should have value $11,900. Use the Goal Seek tool as follows: On the Data tab, click the button labeled What-If Analysis. Choose Goal Seek from the resulting menu. On the Goal Seek dialogbox, fill out the textboxes as follows: Set Cell: the cell whose value is known (and used to determine the unknown value) here, D10. To Value: the known value of the cell discussed above here, 11900 By Changing Cell the cell whose value must be changed (computed) in order to realize the value specified above (here, C18 the cell whose value is unknown) Click the OK button. A proposed solution is given. The Goal Seek Status dialogbox appears. Click OK to accept the proposed solution, or Cancel to reject it. Its often useful for a worksheet to make use of data thats in a different worksheet. For example, you might use Excel to compute income taxes, using a different worksheet for each tax schedule. E.g., the total interest calculated in the worksheet for Schedule B must be transferred to the worksheet for Form 1040. How do we do this? Its easier if you use cursor pointing, since the notation for such a reference may be long and cumbersome. With the total interest in Schedule B, cell C12, we copied its value to a cell in Form 1040 by using the formula ='Schedule B'!C12 Notice the general form of a reference to a cell in a different worksheet is nameOfSourceWorksheet!cellNameOrAddress The example above uses a relative reference. We can use the dollar sign notation if a fixed reference is desired. Similarly, if C26 of Schedule B has the total dividends, then Schedule 1040 can have a cell with the formula ='Schedule B'!C26 to copy the value of the total dividends into this cell of the Form 1040 worksheet. Charts Charts (graphs in the literature of other spreadsheet programs) allow us to illustrate numerical relationships in our worksheet data. In general, you create a chart as follows: Block the data you want the chart based upon. Usually, this data should include labeling data (e.g., row and column headers) that are necessary to create explanatory legends and x-axis labels in a chart. On the Insert tab, choose the type of chart desired. Proceed with addition options to determine the format of the chart. There are many kinds of charts. A clustered column chart typically shows a cluster of columns for each of several categories, where a category might be represented by a row header in the worksheet (e.g., Cakes, Pies, etc).  These categories are shown in the current example as x-axis labels. The legends in this chart July, etc. correspond to other labeling data that was blocked for the creation of the chart, in this case, the column headers. Once a chart has been created, you can use the Chart Tools tabs to alter its appearance. For example, you might give the chart an explanatory title, either by choosing from the Design tab a chart layout that includes a title, or by using from the Layout tab the Chart Title button. Similarly, you can use the Chart Titles button of the Layout tab to insert a title along either axis of the chart. If you want to switch the roles played in the chart by rows and columns of the worksheet (in the current example, obtaining a chart like the following)  - this can be arranged by a click on the Design tabs Switch Row/Column button. Thus, this button allows for 2 different arrangements of the same data in the same chart type. Sometimes, either of these arrangements is reasonable; sometimes, one of these arrangement will make sense and the other will not. While a clustered column chart is typically used to compare quantities side by side, a stacked column chart typically shows how quantities contribute to a total. E.g.,  Suppose we create a chart without including under the block the labeling cells of the worksheet (row and column headers). Corresponding to the chart above, we would get . Thus, by leaving labeling data outside the block when the chart is created, we get x-axis labels or legends that are non-explaining defaults. Suppose we want to create a chart based on non-contiguous data (e.g., on Cakes and Cupcakes only their rows are not adjacent). This can be done in either of the following fashions. Create the chart based on a block of contiguous data that includes the desired data; then, remove the undesired data. Unwanted data is removed as follows: on the Design tab, click the Select Data button. On the resulting dialogbox, choose an unwanted data series and click the Remove button. Repeat if there are multiple data series that must be removed. Another way: by holding down the Ctrl key as you move the cursor, you can block non-contiguous data. Then proceed to create a chart based on the blocked data. A line chart is typically used to show how quantities vary with respect to time, e.g.,  A pie chart is often used to show proportions of a whole. Notice that you can choose chart layouts for a pie chart that show the corresponding data value, or that show the percentage associated with each slice of the pie, e.g.,  A chart is created as a graphic object, with the familiar properties of a graphic object, e.g., you can drag a chart around the worksheet, and you can resize it, in familiar fashion. Suppose the data that a chart depends upon undergoes changes of value. Will the chart be redrawn (recalculated)? Yes A stock chart is typically (not necessarily) used to illustrate the changes of prices of shares of stock. In the high-low-close variety of a stock chart (see the Other Charts menu), the data in the source worksheet must be arranged as follows: for each company, there must be a high value (e.g., the high price), a low value (e.g., the low price), and an intermediate value (e.g., the closing price, which must be between the high and the low), listed in this order. With data such as CompanyHigh PriceLow PriceClosing PriceHSBC $ 87.45  $ 85.00  $ 86.25 Bank of America $ 74.00  $ 72.00  $ 73.67 SONY $ 95.87  $ 94.00  $ 95.00 Taco Bell $ 68.00  $ 64.00  $ 66.25 Walmart $ 105.00  $ 102.00  $ 103.60 we get the following high-low-close stock chart.  Notice that for each company, we have a vertical line segment, whose high point has height corresponding to the high price of the companys stock (more generally, the high data value for the company); whose low point has height corresponding to the low price of the companys stock (more generally, the low data value for the company); and there is a marked point on the line segment at a height corresponding to the closing price (more generally, the intermediate data value for the company). Notice also that stock charts are not restricted to being applied to stock price data. E.g., in our Grades data, we can apply a high-low-close stock chart to illustrate the ranges of scores for various graded experiences. Recalculation takes time. In a small worksheet, the amount of time may be a negligible fraction of a second. 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