MATLAB: An Introduction with Applications
6th Edition
ISBN: 9781119256830
Author: Amos Gilat
Publisher: John Wiley & Sons Inc
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- Here's a discrete probability experiment: a college instructor keeps track of the number of students who come in during her office hours. In the table, x is the number of students who visit her during her office hours, and P(x) is the associated probability. P(x) 0.25 0.15 0.25 0.35 (a) Find the probability that at least one student comes in during office hours. (b) Find the probability that NO students come. (c) What word do we use to denote the relationship of the events described in (a) and (b)? O skewed O complements O correlated O independent (d) What's the average number of students the instructor can expect to come in during office hours? Don't round your answer. students, on averagearrow_forwardLet X represent the time it takes from when someone enters the line for a roller coaster until they exit on the other side. Consider the probability model defined by the cumulative distribution function given below. 0 x < 3 F(x) = (x-3)/1.18 3 < x < 4.18 1 x > 4.18 a) What is E(x)? Give answer to three decimal places. b) What is the value c such that P(X <= c) = 0.28? Give your answer to four decimal places. c) What is the probability that X falls within 0.31 minutes of its mean? Give your answer to four decimal places.arrow_forward# 14 Find the indicated probability. P(x> 2); µ = 3; o = 0.25arrow_forward
- Please help me with this problem. Thank you!arrow_forwardSolve the following problems properly. A shipment of 8 television sets contains 3 defective sets. A hotel makes a random purchase of 4 these sets. If X is the number of defective sets purchased by the hotel, find (a0 the probability distribution and (b) the cumulative distribution of X. Using F(x), find (c) P(X = 2) and (d) P(0 < X <3).arrow_forwardSolve c,darrow_forward
- In a school sports day, each student is required to join at least one event. The following table represents the probability distribution function of the number of events (X) a student takes part in the sports day. 1 3 4. P(X=x) 0.25 0.375 1.5k k 0.05 (a) What is the value of k? (b) Find E(X) and o (X). (c) Suppose the number of events students take part are independent. In a group of 6 students, what is the probability that exactly 4 students join at least 2 events?arrow_forwardi need the answer quicklyarrow_forwardFor a particular disease, the probability that a patient passes away within the xth year is given by the following table: xx P(x)P(x) 0 0.016 1 0.031 2 0.256 3 0.298 4 0.35 5 0.028 6 0.021 This means that the probability that someone passes away within the first year is 0.016. The probability that they pass away after one year would be 0.031. What is the mean number of years someone survives? (round to two decimal places) What is the standard deviation for the number of years someone survives? (round to two decimal places) The Range Rule of Thumb for survival would be: years to years. (Round each to two decimal places.) In your own words, interpret what the Range Rule of Thumb tells us about this disease. (If you don't remember what the Range Rule of Thumb is, review the heading "Unusual Values" in the Learning Activities.)arrow_forward
- In a football match, the winning team is given 2 points, and 0 point for the losing team. If the result is draw, 1 point is given to each team Assume X is the total number of points eaned after two matches. 5. (a) Construct a probability distribution function of x. (b) Find E(X) and Var (X) (c) Find the probability thata team wins in both matches. (d) Evaluate E (2X - 1).arrow_forward7. See picturearrow_forwardNonearrow_forward
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