Please upvote if you understood the solution. In case of any
doubt, feel free to comment.
lets say a pro baseball player is a career 80% free throw shooter. Suppose the player...
Suppose a basketball player is an excellent free throw shooter and makes 91% of his free throws (i.e., he has a 91% chance of making a single free throw). Assume that free throw shots are independent of one another. Suppose this player shoots five free throws. Find the probability that he makes all five throws.
Suppose a basketball player is an excellent free throw (shots awarded when a player is fouled) shooter and makes 80% of his free throws (or he has and 80% chance of making a single free throw). Assume that free throw shots are independent of one another. Suppose this player gets to shoot four free throws. Find the probability that he makes four consecutive free throws.
Suppose a basketball player is an excellent free throw shooter and makes 91% of his free throws (i.e., he has a 91% chance of making a single free throw). Assume that free throw shots are independent of one another. Suppose this player shoots five free throws. Find the probability that he makes all five throws. A).0 B).0.376 C).0.624 D).1
11) An 80% free throw shooter takes 4 free throws. Find the probability that the shooter a) makes all 4 shots b) misses all 4 shots c) makes at least 1 shot
In an NCAA basketball game, a certain player was identified as being an 80% free throw shooter; that is, when executing that scoring opportunity, the player would convert it into points 80% of the time. If we consider each free throw as an independent outcome, (a) what is the probability that 5 free throw opportunities would be required to see the first one converted into points? (b) what is the expected number of free throws required to see one converted...
Suppose you have a friend on the school basketball team but, unfortunately, he is not a good free throw shooter. Over the course of his career, he has only made 40% of his shots. Otherwise, he is a good player and gets fouled a lot so he shoots 10 free throws a game, on average. In the biggest game of the season, he does very well and makes 6 out of 10 free throw attempts. ? A. Assuming that each...
1. An excellent free throw percentage would be something around 90%. That is, such a basketball player would make 90% of the free throws (foul shots) they took. If the player is given 6 chances to take a free throw shot in a game: 1a. Calculate the probability that this type of player makes all 6 of their free throw shots. 1b. Calculate the probability that this type of player misses all 6 of their free throw shots. 1c. Calculate...
2. Sami is an avid free throw shooter preparing for a large free throw competition in New York. This competition requires participants to shoot free throws with both hands. Sami is left-handed and a pretty good free throw shooter, able to connect on 94% of her attempts with her left hand However she misses 20% of her free throws with her right when practicing free throws, she attempted an equal number of shots with her left hand and right hand....
Suppose that during practice, a basketball player can make a free throw 85% of the time. Furthermore, assume that a sequence of free-throw shooting can be thought of as independent Bernoulli trials. Let X be the minimum number of free throws that this player must attempt to make a total of ten shots. (a) What is the expected value and variance of X? Show your work. (b) What is the probability that the player must attempt 15 or fewer shots...
1. Suppose that you do not know your true success rate at basketball free throws. Out of the 17 attempts, you were able to make 9 of them. a) What is the point estimate associated to the true probability of success p? (4 decimals) b) What is the standard error associated to this estimate? (4 decimals) 2. Suppose that you claimed to someone that you can make basketball free-throw shots 80% of the time. Someone didn't believe you with a level of...