ࡱ> 96r8W r }  bjbj j7N8ceLKKK$$$IeKeKeKeKeKeKefdipKe9$|$$$KeKe   $KLIe $Ie  -ZU6_tPE%\85ee0e]\Piip__ic$$ $$$$$KeKep$$$e$$$$i$$$$$$$$$ : Chapter 6: Probability and Simulation: The Study of Randomness Objectives: Students will: Perform a simulation of a probability problem using a table of random numbers or technology. Use the basic rules of probability to solve probability problems. Write out the sample space for a probability random phenomenon, and use it to answer probability questions. Describe what is meant by the intersection and union of two events. Discuss the concept of independence. Use general addition and multiplication rules to solve probability problems. Solve problems involving conditional probability, using Bayess rule when appropriate. AP Outline Fit: III. Anticipating Patterns: Exploring random phenomena using probability and simulation (20%30%) A. Probability 1. Interpreting probability, including long-run relative frequency interpretation 3. Addition rule, multiplication rule, conditional probability, and independence 5. Simulation of random behavior What you will learn: Simulation Recognize that many random phenomena can be investigated by means of a carefully designed simulation. Use the following steps to construct and run a simulation: State the problem or describe the random phenomenon. State the assumptions. Assign digits to represent outcomes. Simulate many repetitions. Calculate relative frequencies and state your conclusions. Use a random number table, the TI-83/84/89, or a computer utility such as Minitab, DataDesk, or a spreadsheet to conduct simulations. Probability Rules Describe the sample space of a random phenomenon. For a finite number of outcomes, use the multiplication principle to determine the number of outcomes, and use counting techniques, Venn diagrams, and tree diagrams to determine simple probabilities. For the continuous case, use geometric areas to find probabilities (areas under simple density curves) of events (intervals on the horizontal axis). Know the probability rules and be able to apply them to determine probabilities of defined events. In particular, determine if a given assignment of probabilities is valid. Determine if two events are disjoint, complementary, or independent. Find unions and intersections of two or more events. Use Venn diagrams to picture relationships among several events. Use the general addition rule to find probabilities that involve intersecting events. Understand the idea of independence. Judge when it is reasonable to assume independence as part of a probability model. Use the multiplication rule for independent events to find the probability that all of several independent events occur. Use the multiplication rule for independent events in combination with other probability rules to find the probabilities of complex events. Understand the idea of conditional probability. Find conditional probabilities for individuals chosen at random from a table of counts of possible outcomes. Use the general multiplication rule to find the joint probability P(A ( B) from P(A) and the conditional probability P(B | A). Construct tree diagrams to organize the use of the multiplication and addition rules to solve problems with several stages. Section 6.I: Introduction to Probability and Simulation Knowledge Objectives: Students will: List three methods that can be used to calculate or estimate the chances of an event occurring. Vocabulary: Probability model calculates the theoretical probability for a set of circumstances Probability describes the pattern of chance outcomes Key Concepts: Calculating relative frequencies using observed data Theoretical Probability Model Simulation Probability Project: During class you need to roll your dice using your calculator as many times as possible. After each 500 trials group clear the data and record you results on a tally sheet. Get 5000 trials After class you need to figure out the relative frequency (percentages) of each of your totals and record them on your tally sheet. This represents the enumerated method for finding probabilities (observed values). After class you will have to use the classical method to determine the set of all possible solutions (total number on the dice) and their associated probabilities (Theoretical Probability Model). After class you will need to create a bar chart comparing the relative frequency with the classical probabilities. Finally, use Powerpoint to create the following charts: A title chart describing your experiment A chart of your tally sheet with the number of occurrences and the relative frequencies on it A chart of the solution set and the classical probabilities associated with each solution A chart that has the graph that you created that Staple your charts together and turn in for grade on Monday 20 October Section 6.1: Simulation Knowledge Objectives: Students will: Define simulation. List the five steps involved in a simulation. Explain what is meant by independent trials. Construction Objectives: Students will be able to: Use a table of random digits to carry out a simulation. Given a probability problem, conduct a simulation in order to estimate the probability desired. Use a calculator or a computer to conduct a simulation of a probability problem. Vocabulary: Simulation imitation of chance behavior, based on a model that accurately reflects the phenomenon under consideration Trials many repetitions of a simulation or experiments Independent one repetition does not affect the outcome of another Key Concepts: Steps of Simulation State the problem or describe the random phenomenon State the assumptions Assign digits to represent outcomes Simulate many repetitions (trials) State your conclusions Example 1: Suppose you left your statistics textbook and calculator in you locker, and you need to simulate a random phenomenon (drawing a heart from a 52-card deck) that has a 25% chance of a desired outcome. You discover two nickels in you pocket that are left over from your lunch money. Describe how you could use the two coins to set up you simulation. Example 2: Suppose that 84% of a universitys students favor abolishing evening exams. You ask 10 students chosen at random. What is the likelihood that all 10 favor abolishing evening exams? Describe how you could use the random digit table to simulate the 10 randomly selected students. Example 3: Use your calculator to repeat example 2 Homework: pg 397 6-1, 4, 5, 8, 15 Section 6.2: Probability Models Knowledge Objectives: Students will: Explain what is meant by random phenomenon. Explain what it means to say that the idea of probability is empirical. Define probability in terms of relative frequency. Define sample space. Define event. Explain what is meant by a probability model. List the four rules that must be true for any assignment of probabilities. Explain what is meant by equally likely outcomes. Define what it means for two events to be independent. Give the multiplication rule for independent events. Construction Objectives: Students will be able to: Explain how the behavior of a chance event differs in the short- and long-run. Construct a tree diagram. Use the multiplication principle to determine the number of outcomes in a sample space. Explain what is meant by sampling with replacement and sampling without replacement. Explain what is meant by {A ( B} and {A ( B}. Explain what is meant by each of the regions in a Venn diagram. Give an example of two events A and B where A ( B = (. Use a Venn diagram to illustrate the intersection of two events A and B. Compute the probability of an event given the probabilities of the outcomes that make up the event. Compute the probability of an event in the special case of equally likely outcomes. Given two events, determine if they are independent. Vocabulary: Empirical based on observations rather than theorizing Random individuals outcomes are uncertain Probability long-term relative frequency Tree Diagram allows proper enumeration of all outcomes in a sample space Sampling with replacement samples from a solution set and puts the selected item back in before the next draw Sampling without replacement samples from a solution set and does not put the selected item back Union the set of all outcomes in both subsets combined (symbol: () Empty event an event with no outcomes in it (symbol: () Intersect the set of all in only both subsets (symbol: () Venn diagram a rectangle with solution sets displayed within Independent knowing that one thing event has occurred does not change the probability that the other occurs Disjoint events that are mutually exclusive (both cannot occur at the same time) Key Concepts: Chance behavior is unpredictable in the short run, but has a regular and predictable pattern in the long run  EMBED PowerPoint.Slide.12  Example 1: Using the PROBSIM application on your calculator flip a coin 1 time and record the results? Now flip it 50 times and record the results. Now flip it 200 times and record the results. (Use the right and left arrow keys to get frequency counts from the graph) Number of RollsHeadsTails151251 Example 2: Draw a Venn diagram to illustrate the following probability problem: what is the probability of getting a 5 on two consecutive rolls of the dice? Example 3: Given a survey with 4 yes or no type questions, list all possible outcomes using a tree diagram. Divide them into events (number of yes answers) regardless of order. Example 4: How many different dinner combinations can we have if you have a choice of 3 appetizers, 2 salads, 4 entrees, and 5 deserts? Example 5: What are your odds of drawing two hearts(from a normal 52-card deck)? a) If you draw a card and replace it and then draw another b) If you draw two cards (without replacing)? Example 1: Identify the problems with each of the following P(A) = .35, P(B) = .40, and P(C) = .35 P(E) = .20, P(F) = .50, P(G) = .25 P(A) = 1.2, P(B) = .20, and P(C) = .15 P(A) = .25, P(B) = -.20, and P(C) = .95 Example 2: A card is chosen at random from a normal deck. What is the probability of choosing? a) a king or a queen b) a face card or a 2 Example 3: What is the probability of rolling two dice and getting something other than a 5? Example 4: Find the following probabilities: A) P(rolling 2 sixes in a row) = ?? B) P(rolling 5 sixes in a row) = ?? Example 5: A card is chosen at random from a normal deck. What is the probability of choosing? a) a king or a jack b) a king and a queen c) a king and red card d) a face card and a heart Example 6: P(rolling a least one six in three rolls) = ?? Example 7: There are two traffic lights on the route used by Pikup Andropov to go from home to work. Let E denote the event that Pikup must stop at the first light and F in a similar manner for the second light. Suppose that P(E) = .4 and P(F) = .3 and P(E and F) = .15. What is the probability that he: a) must stop for at least one light? b) doesn't stop at either light? c) must stop just at the first light? Homework: Day 1: 6-22, 24, 25, 29, 34, 36 Day 2: 6.37, 38, 40, 44, 46, 50, 57 Section 6.3: General Probability Rules Knowledge Objectives: Students will: Define what is meant by a joint event and joint probability. Explain what is meant by the conditional probability P(A | B). State the general multiplication rule for any two events. Explain what is meant by Bayess rule. Construction Objectives: Students will be able to: State the addition rule for disjoint events. State the general addition rule for union of two events. Given any two events A and B, compute P(A ( B). Given two events, compute their joint probability. Use the general multiplication rule to define P(B | A). Define independent events in terms of a conditional probability. Vocabulary: Personal Probabilities reflect someones assessment (guess) of chance Joint Event simultaneous occurrence of two events Joint Probability probability of a joint event Conditional Probabilities probability of an event given that another event has occurred Key Concepts:   EMBED PowerPoint.Slide.12  Example 1: A construction firm has bid on two different contracts. Let B1 be the event that the first bid is successful and B2, that the second bid is successful. Suppose that P(B1) = .4, P(B2) = .6 and that the bids are independent. What is the probability that: a) both bids are successful? b) neither bid is successful? c) is successful in at least one of the bids? Example 2: Given that P(A) = .3 , P(B) = .6, and P(B|A) = .4 find: a) P(A and B) b) P(A or B) c) P(A|B) Example 3: Given P(A | B) = 0.55 and P(A or B) = 0.64 and P(B) = 0.3. Find P(A). Example 4: If 60% of a department stores customers are female and 75% of the female customers have a store charge card, what is the probability that a customer selected at random is female and had a store charge card? Example 5: Suppose 5% of a box of 100 light blubs is defective. If a store owner tests two light bulbs from the shipment and will accept the shipment only if both work. What is the probability that the owner rejects the shipment? Example 6: Dan can hit the bulls eye of the time Daren can hit the bulls eye S! of the time Duane can hit the bulls eye of the time Given that someone hits the bulls eye, what is the probability that it is Dan? 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" FEMF++@ @ !@ @ *@$??!@ +@ @ !@ 2@;E E@ *@$??!@ *@$99*@$99*@$99+@ *@$99*@$99 @$ K JJ!b $$>>'% % V0 LF]LF]% % $$AA" FPDEMF+*@$99+@ *@$99*@$99*@$99+@ *@$99*@$99*@$??U54CpB*@$??U54CpB*@$??U54CpB*@$??U54CpB*@$??U54CpB*@$99*@$??U54CpB*@$??U54CpB*@$??U54CpB@ !!K@0   # ??U54CpB$$??U54CpB  Rpj"ArialŢg@T_D4DaCrgؽ  Dg`\X   g1PaIhmwPwgx֡gעg&ew aw8GDIC64w TDUwDTr9wJw&ewdv%    TxC?LpProbability Rulesd:\\S\***2R)l\*SS% ( " " FT H EMF+*@$??U54CpB*@$??U54CpB*@$99*@$??U54CpB*@$??U54CpB*@$??U54CpB*@$??U54CpB*@$??U54CpB*@$99*@$99+@ *@$99*@$99*@$99+@ *@$99*@$99*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4C)D*@$??4C)D*@$??4C)D*@$??4CC*@$??4CGD*@$??4CGD*@$??4CGD*@$??4CGD*@$??4CGD*@$??4CC*@$??4CkD*@$??4CkD*@$??4CkD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$99*@$??4CC*@$??4CC*@$??4CC@ !!K@0   # ??4CC$$??4CC  Rp"ArialŢg@8U`CCrxE>zw!Mp ́w!MhmwPwgx֡gעg&ew aw8GDIC64w TH UwH Tr&ewdv%    TTaLP" #% ( " " FdXEMF+*@$??4CC*@$??4CC@ !!K@0   # ??4CC$$??4CC  RpTimes New RomanTBDCrxE>zw!MaE0E0́w!MahmwPwgx֡gעg&ew aw8GDIC64w TXUwXTr&ewdv%    TP%qa+LAny probability is a number between 0 and 1H828*2828!2'288R8,*8,!I,,822882% ( " " FEMF+*@$??4CC*@$??4CC*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  Rp"ArialŢg@T`@CCrxE>zw!Mqa+́w!MqahmwPwgx֡gעg&ew aw8GDIC64w TUwTr&ewdv%    TT6yLP" #% ( " " FdXEMF+*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New RomanTB"ECrxE>zw!My@0@0́w!MyhmwPwgx֡gעg&ew aw8GDIC64w TXUwXTr&ewdv%    T%4 qy;LThe sum of the probabilities of all possible outcomes must C8,'8R2"!8,8*2828!,'2"282''8,28!,2R,'R8'!% ( " " FEMF+*@$??4CD*@$??4CC*@$??4C)D*@$??4C)D@ !!K@0   # ??4C)D$$??4C)D  RpTimes New RomanTBCCrxE>zw!Mqy"j;/́w!MqyhmwPwgx֡gעg&ew aw8GDIC64w  TUwTr&ewdv%    Tx%WqaL\equal 1,8822% ( " " FEMF+*@$??4C)D*@$??4CC*@$??4CGD*@$??4CGD@ !!K@0   # ??4CGD$$??4CGD  Rp"ArialŢg@t0`@CCrxE>zw!MqaBśw!MqahmwPwgx֡gעg&ew aw8GDIC64w TUwTr&ewdv%    TT>yLP" #% ( " " FdXEMF+*@$??4CGD*@$??4CGD@ !!K@0   # ??4CGD$$??4CGD  RpTimes New RomanTB%ECrxE>zw!My(A08A0́w!MyhmwPwgx֡gעg&ew aw8GDIC64w\ TXUwXTr&ewdv%    T%< qy:LIf two events have no outcomes in common, the probability '"!I2,2,8!'822,8228!,2R,'8,2RR28!8,8*2828!2% ( " " FEMF+*@$??4CGD*@$??4CC*@$??4CkD*@$??4CkD@ !!K@0   # ??4CkD$$??4CkD  RpTimes New RomanTB ECrxE>zw!Mqy+:́w!MqyhmwPwgx֡gעg&ew aw8GDIC64w TUwTr&ewdv%    T% %qa<Lthat one or the other occurs is the sum of their individual !82!28,2*!8,2!8,*2,,8,''!8,'8R2"!8,*882882% ( " " FEMF+*@$??4CkD*@$??4CC*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New RomanTB$DCrxE>zw!Mqa<́w!MqahmwPwgx֡gעg&ew aw8GDIC64w TUwTr&ewdv%    T%,>qa Lhprobabilities8*2828!,'% ( " " FEMF+*@$??4CD*@$??4CC*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  Rp"ArialŢg@t0`@CCrxE>zw!Mqas0 *́w!MqahmwPwgx֡gעg&ew aw8GDIC64w TUwTr&ewdv%    TT-yLP" #% ( " " FdXEMF+*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New RomanTB@%ECrxE>zw!MypA0xA0́w!MyhmwPwgx֡gעg&ew aw8GDIC64w@ TXUwXTr&ewdv%    T% -qy<LThe probability that an event does not occur is 1 minus the C8,8*2828!2!82!28,2,8!82,'82!2,,8*'2R88'!8,% ( " " FEMF+*@$??4CD*@$??4CC*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New RomanTBDCrxE>zw!M18jw0166́w!MU:w:w1x:wzw!Mqa %@ ́w!MqahmwPwgx֡gעg&ew aw8GDIC64w b TUwTr&ewdv%    TT5yLP" ?#% ( " " FdXEMF+*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New RomanTB`DCrxE>zw!MyB0 B0́w!MyhmwPwgx֡gעg&ew aw8GDIC64we TXUwXTr&ewdv%    T%5qyLProbability of certainty is 1<*2828!22",,,!28!2'2% ( " " FEMF+*@$??4CD*@$??4CC*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  Rp"ArialŢg@`@CCrxE>zw!Mqy +́w!MqyhmwPwgx֡gעg&ew aw8GDIC64wi TUwTr&ewdv%    TTVyLP" *1#% ( " " FdXEMF+*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New RomanTBDCrxE>zw!MyXB0 C0́w!MyhmwPwgx֡gעg&ew aw8GDIC64w$m TXUwXTr&ewdv%    T%TPqy!LProbability of impossibility is 0<*2828!22"R82''8!2'2% ( " " FEMF+*@$??4CD*@$??4CC*@$99*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4C)D*@$??4C)D*@$??4C)D*@$??4CC*@$??4CGD*@$??4CGD*@$??4CGD*@$??4CGD*@$??4CGD*@$??4CC*@$??4CkD*@$??4CkD*@$??4CkD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CC*@$99*@$99+@ +@ @ !@ @ 4@ @ *@$??!@ @ ! 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Ri60Ĺvur! Rihvlhwb`;xb`;b&evu`avuоGDIC`۴̾wuΫXUwuXΫ4oD;`;&evu`dv%    I}TTWPLPC(% ( " " FdXEMF+*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New RomantDCB4opx<rvr! P< ́vur! 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', !$$% ( " " FEMF+*@$??B!E*@$??B E*@$??BE*@$??B E*@$??BE*@$??BE@ !!K@0   # ??BE$$??BE  Rp"ArialeT T`CB>% % V0I/ 5 J}QJQzQz}QJ}Q% % $$AA" FEMF+@ *@$??B E*@$??Ba#E*@$??B E*@$??B!'E*@$??B!'E@ !!K@0   # ??B!'E$$??B!'E  Rp"Ariale T`DB>??@@ABCEFGIJLNOQSTVWYZ[\]^_```````_^]][ZYXVTSQONLJIGFECBA@@???>?@@AABCDEFHIKLNOQSTVWXZ[\]]^_______^]]\[ZXWVTSQONLKIHFEDCBAA@@???--',h"Arial????????????????-. 2 {sDisjoint-''--$r|r|||r|--',h"Arial????????????????-.  2 {or j-'',h"Arial?????????????????-. "2 {Mutually Exclusive-''--$|||||--',h"Arial?????????????????-. $2 {Events do not have 1-'',h"Arial?????????????????-. R2 s2any outcomes in common. For example, if A is odd -'',h"Arial?????????????????-. 2 snumbers on a six-'',h"Arial?????????????????-.  2 --'',h"Arial?????????????????-. 92 !sided dice and B is even numbers -'',h"Arial????????????????-. 2 son a six-'',h"Arial????????????????-.  2 --'',h"Arial?????????????????-. K2 -sided dice, then if we roll a die we can not -'',h"Arial?????????????????-. O2 s0have both event A and event B occur at the same -'',h"Arial????????????????-. 2 stime s-'',hWingdings??????????????-.  2 -'',h"Arial?????????????????-. L2 .P(A and B) = 0 (no intersection in Venn). So -'',h"Arial????????????????-.  2 sthe -'',h"Arial?????????????????-. 92 }!addition rule for disjoint events-''--$}}}--',h"Arial??????????????????-. 2 gives us -'',h"Arial?????????????????-. +2 P(A or B) = P(A) + P(B) -'',h"Arial?????????? ??????-. I2 ,Probability Rules for a Probabilistic Model:-''--$--',h"Arial????????????????-.  2 1)-'',h"Arial????????????????-. +2 Sum of all P(Events) = 1-'',h"Arial????????????????-.  2 "2)-'',h"Arial?????????????????-. I2 ",All probabilities must be 0 < P(Events) < 1-'',h"Arial????????????????-.  2 )3)-'',h"Arial?????????????????-. =2 )$P(Event) + P(Events Compliment) = 1-'',h"Arial????????????????-.  2 04)-'',h"Arial?????????????????-. I2 0,P(certainty) = 1 and P(impossibility) = 0-'',h"Arial????????????????-.  2 85)-'',h"Arial????????????????-. 32 8P(unusual event) < 0.05 or 5%-'',h"Arial?????????????????-. 02 Enumber of ways E can occur -'',h"Arial?????????????????-. U2 K4Classical Method of Probability: P(E) = -'',h"Arial??????????????????-. I2 K,---------------------------------------------'',h"Arial??????????????????-. $2 Qtotal possible ways-'',h"Arial?????????????????-. !2 ]observations of Fy-'',h"Arial?????????????????-. T2 c3Empirical Method of Probability: P(F) = -'',h"Arial?????????????????-. F2 c*-------------------------------------------'',h"Arial??????????????????-. "2 jtotal observations-'',h"Arial????????????????-.  2 %A-'',h"Arial????????????????-.  2 OB-''湸--$ff--8]-8]-28 fffffffeef----8I !#%%%')+-/02346778999999987764320/-+)'%%%#! --8]-8]-J8QQ!#$%&')+-/124567899999999999998765421/-+)'&%$#!  "#$%&')+-.023456788888888888887654320/-+)'&%$$" --- @ IZ%-*  -B( UUUU--8I***+,-./12468:<>@@@CEGIKMOPRSTUVVWWWWWVVUTSRPOMKIGEC@@@><:86421/.-,+*****--  @ IZ%-*-8]-8]-j8YY))*****++,,-/02457:<>?@BCEGIKMOQRSUUVVVWWWWWWWWWWWVVVUUSRQOMKIGECB@?><:86420/-,,++*****))*+++++,,--./12468:<>?@BCEGIKMNPQSTTUUUVVVVVVVVVVVUUUTTSQPNMKIGECB@?><:86421/.--,,+++++***--',h"Arial????????????????-. 2 sIf events are -'',h"Arial?????????????????-. (2 not mutually exclusive-''--$--',h"Arial??????????????????-. 2 or are not r-'',h"Arial?????????????????-. L2 s.disjoint, then they have to have some part in -'',h"Arial????????????????-. 2 scommon. -'',h"Arial?????????????????-. @2 &As an example C is numbers < 5 on our -'',h"Arial????????????????-.  2 ssixm-'',h"Arial????????????????-.  2 {--'',h"Arial????????????????-. 92 }!sided die and D is numbers > 2. -'',h"Arial?????????????????-. 2 This common -'',h"Arial?????????????????-. R2 s2part would be double counted in the addition rule -'',h"Arial?????????????????-. 2 sabove; so the -'',h"Arial??????????????????-. '2 general addition rulee-''--$--',h"Arial?????????????????-. 2 takes this in -'',h"Arial?????????????????-. 2 saccount:-'',h"Arial?????????????????-. +2 P(C or D) = P(C) + P(D) -'',h"Arial????????????????-.  2 -'',h"Arial?????????????????-. 2  P(C and D)-'',h"Arial????????????????-.  2 C-'',h"Arial????????????????-.  2 LD-'',h"Arial????????????????-. 2 G2, 4, 6:-'',h"Arial????????????????-. 2 1, 3, 5:-'',h"Arial????????????????-.  2 -3, 4-'',h"Arial????????????????-.  2 1, 2-'',h"Arial????????????????-.  2 @5, 6-'',h"Arial?????????????????-. C2 (P(A) = 3/6 = 0.5 and P(B) = 3/6 = 0.5 -'',h"Arial????????????????-.  2 so-'',h"Arial????????????????-. 2 WP(A or B) = P(A) + P(B) = 0.5 + 0.5 = 1 (not very common, but A and B are compliments!)-'',h"Arial?????????????????-. l2  CP(C) = 4/6 = 0.67 , P(D) = 4/6 = 0.67 and P(C and D) = 2/6 = 0.33-'',h"Arial????????????????-.  2 so-'',h"Arial????????????????-. -2 # P(C or D) = P(C) + P(D) -'',h"Arial?????????????????-.  2 #L--'',h"Arial?????????????????-. -2 #PP(C and D) = 0.67 + 0.67 -'',h"Arial?????????????????-.  2 #-'',h"Arial????????????????-. 2 #0.33 = 1-'',h"Arial?????????????????-. l2 *"C(note: if we dont remove the double counting then P(C or D) > 1!)-'',h"Arial?????????????????-. 2 8 Computing of At-'',h"Arial?????????????????-.  2 88--'',h"Arial????????????????-. %2 8:Least Probabilities:-''--$ 9 9q9q9 9--',h"Arial?????????????????-. '2 G P( at least one) = 1 -'',h"Arial????????????????-.  2 G?-'',h"Arial??????????????????-. :2 GD"P(compliment of at least one) = 1 -'',h"Arial?????????????????-.  2 G-'',h"Arial????????????????-. 2 GP(none)1-'',h"Arial?????????????????-. Q2 U 1At least one: x = 1 so the complement is x = 0! -''',h,,h,,h,' @ )h'                          ! " # $ % & ' ( ) * + , - . / 0 1 2 3 4 5 6 7 8 9 : ; < = > ? @ A B C D E F G H I J K L M N O P Q R S T U V W X Y Z [ \ ] ^ _ ` a b c d e f g h i j k l m n o p q r s t u v w x y z { | } ~  l 5%1 EMF\KhCF, EMF+@XXFtEMF+@ @ 0@?!@ "@ *@$??@ ! 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" FEMF++@ @ !@ @ *@$??!@ +@ @ !@ 2@;E E@ *@$??!@ *@$99*@$99*@$99+@ *@$99*@$99 @$ K JJ!b $$>>'% % V0 LF]LF]% % $$AA" FPDEMF+*@$99+@ *@$99*@$99*@$99+@ *@$99*@$99*@$??U54CkuB*@$??U54CkuB*@$??U54CkuB*@$??U54CkuB*@$??U54CkuB*@$99*@$??U54CkuB*@$??U54CkuB*@$??U54CkuB@ !!K@0   # ??U54CkuB$$??U54CkuB  Rpj"Arial!(!e@JbC4EaCt!P!!eP!!e!!!pe1PaIUhmwYh!we xe e&ew!aw!GDIC )!wl2D!UwDt9wJw&ewdv%    TI <LConditional Probability Rulel\\\*2*\\S*'d:\\S\***2R)l\*S% ( " " FxEMF+*@$??U54CkuB*@$??U54CkuB*@$99*@$??U54CkuB*@$??U54CkuB*@$??U54CkuB*@$??U54CkuB*@$??U54CkuB*@$99*@$99+@ *@$99*@$99*@$99+@ *@$99*@$99*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4C#D*@$??4CD*@$??4CFD*@$??4CFD*@$??4CFD*@$??4CD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CD*@$??4C~D*@$??4C~D*@$??4C~D*@$??4CD*@$??4C D*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$99*@$??4CD*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New Roman D/Ct!P!,!zw}!<p ~l!́w}!<hmwYh!we xe e&ew!aw!GDIC )!wr2x!Uwxt  &ewdv%    T  }q#LIf A and B are any two events, then.'N;AAN;24;A;'V;4;4A'.'A4A% ( " " FEMF+*@$??4CD*@$??4CD*@$??4C#D*@$??4CD*@$??4CFD*@$??4CFD@ !!K@0   # ??4CFD$$??4CFD  RpTimes New RomanDdD(Ct!P!,!zw}!qw#l!́w}!qhmwYh!we xe e&ew!aw!GDIC )!w}2!Uwt  &ewdv%    TE [LP(A and B) N(A and B)G'N;AAN'T'N;AAN'% ( " " FEMF+*@$??4CFD*@$??4CD*@$??4CbD*@$??4CbD@ !!K@0   # ??4CbD$$??4CbD  RpTimes New Roman,Bd@#D)Ct!P!,!zw}!Ƒ[*l!́w}!Ƒ[hmwYh!we xe e&ew!aw!GDIC )!wt2!Uwt  &ewdv%    T%z%q[ LdP(B | A) = G'NT'C% ( " " FdXEMF+*@$??4CbD*@$??4CbD@ !!K@0   # ??4CbD$$??4CbD  RpTimes New Roman DdHD)Ct!P!,!zw}!q[`A  ~l!́w}!q[hmwYh!we xe e&ew!aw!GDIC )!w<2X!UwXt  &ewdv%    T&zr[Lp-----------------'''''''''''''''''% ( " " FdXEMF+*@$??4CbD*@$??4CbD@ !!K@0   # ??4CbD$$??4CbD  RpTimes New RomanDdC)Ct!P!,!zw}!r[zl!́w}!r[hmwYh!we xe e&ew!aw!GDIC )!w2X!UwXt  &ewdv%    T`ztD[LT= ?|C% ( " " FdXEMF+*@$??4CbD*@$??4CbD@ !!K@0   # ??4CbD$$??4CbD  RpTimes New Roman`Dd?D)Ct!P!,!zw}!D[ L&zl!́w}!D[hmwYh!we xe e&ew!aw!GDIC )!w02X!UwXt  &ewdv%    Tuz[Ll----------------''''''''''''''''% ( " " FEMF+*@$??4CbD*@$??4CD*@$??4C~D*@$??4C~D@ !!K@0   # ??4C~D$$??4C~D  RpTimes New Roman@5Dh`D)Ct!P!,!zw}![@l!́w}![hmwYh!we xe e&ew!aw!GDIC )!w̐2!Uwt  &ewdv%    TmZLP(A) N(A)G'T'T'T'% ( " " F<0EMF+*@$??4C~D*@$??4CD*@$??4C D*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD@ !!K@0   # ??4CD$$??4CD  RpTimes New Roman(h`D)Ct!P!,!zw}!ZXl!́w}!ZhmwYh!we xe e&ew!aw!GDIC )!w20!Uw0t  &ewdv%    T^ZLN is the number of outcomesT!.'A4AA`A42;';A'4;`4.% ( " " FEMF+*@$??4CD*@$??4CD*@$99*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4C#D*@$??4CD*@$??4CFD*@$??4CFD*@$??4CFD*@$??4CD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CbD*@$??4CD*@$??4C~D*@$??4C~D*@$??4C~D*@$??4CD*@$??4C D*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$??4CD*@$99*@$99+@ +@ @ !@ @ 4@ @ *@$??!@ @ ! 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