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Published byJeffrey James Modified over 9 years ago
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AP Statistics: Chapter 8 Intro.
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You come to class totally unprepared for a quiz (imagine that!!!). The quiz consists of 10 multiple choice questions with 5 possible answers. Since you are completely unprepared, you simply randomly fill in answers on the Scan Tron sheet without even reading the questions. Do this at the right.
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What is P(get a particular question correct) = _______ How many questions would you expect to get correct? _______
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Let the random variable X represent the number of questions you get correct and complete this probability distribution.
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To find the probabilities, let’s do a simulation: Each of you do 10 simulations.
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0 1 2 3 4 5 6 7 8 9 10
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We can also find these probabilities theoretically. P(0) is fairly straight forward. ___________
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For the P(1), P(2), etc., we need to consider all the different ways we can 1 correct or two correct, etc. To determine the number of ways of arranging k successes in n observations we can use the following formula:
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TI83/84: MATH PRB 4:! 8!=
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TI83/84: MATH PRB 3: nCr (note: put in n, then do nCr then put in r)
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P(1) = ___________________ P(2) = ___________________ P(3) = ___________________ P(4) = ___________________ P(5) = ___________________
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If you need 60% to pass the quiz, what is P(at least 6 questions correct)?
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Probabilities such as these can be found very easily using the BINOMIAL Distribution.
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