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The Probability that Jodi makes a basket when playing basketball is .50, Jamal’s probability is .80 and Pat’s is .75. What is the probability that all three make a basket?
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how do u do this problem and "cancel it"?
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The Probability that Jodi makes a basket when playing basketball is .50, Jamal’s probability is .80 and Pat’s is .75. What
Top answer:
if they each get one shot P=.50*.80*.75=.3 = 30%
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The Probability that Jodi makes a basket when playing basketball is .50, Jamal’s probability is .80 and Pat’s is .75. What
Top answer:
To find the probability that all three Jodi, Jamal, and Pat make a basket, we can multiply their
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Zared plays basketball on his high school team. One of the things he needs to practice is his free throws. On his first shot,
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so, did you make the tree?
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Each time Parker shoots a free throw in basketball, he has an 80% chance of making the shot. Suppose he is given 3 free throws.
Top answer:
A. Assuming the shots can only be in that order, then P(Make, miss, make)=.8*.2*.8 b. prob=.8*.8*.8
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The Problem:
Zared plays basketball on his high school team. One of the things he needs to practice is his free throws. On his
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To solve this problem, we can use a tree diagram to represent all the possible outcomes of Zared's
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a basket ball player makes 75 percent of his free throw attempts.
1- what is the probability that he makes 10 out of 12 attempts?
Top answer:
this is binary ... make or not make 1- 66 m^10 n^2 ... 66 * .75^10 * .25^2 2- 10, 11, or 12 ... (66
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I have a statistics math problem. if someone could answer. "A basketball player makes 70% of free throws. he throws 15 free
Top answer:
The requirements for an experiment's to be considered binomial are: 1. probability of success
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A college basket ball player makes 80% of her free throws. Suppose this probability is the same for each free throw she
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prob = (.8)^4 (.2) = .08192
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The MSU basketball team is playing OU. If the probability that MSU wins the game is 0.68 and the probability that OU wins is
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Go Blue!
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The MSU basketball team is playing OU. If the probability that MSU wins the game is 0.68 and the probability that OU wins is
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1. Either-or probability found by adding the individual probabilities. .68+.27 = ? 2. 1-.68-.27 = ?
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