Suppose Y ~ Uniform(01,O2) where the parameters Ө and 02 take the values 1 and 5 respectively. Compute the probability P(Y < y) when y=4.71.
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![Suppose
Y - Uniform(01, 02)
where the parameters
and
02
take the values 1 and 5 respectively. Compute the probability
P(Y < y)
when y=4.71.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F89469abe-ebda-4e5f-9199-942c943237f0%2Fe836a2a9-aed5-445d-81c4-d74a2678c4b7%2Fzypgn6_processed.png&w=3840&q=75)
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- Suppose that a medical test has a 85% chance of detecting a disease if the person has it (P(PT|D)=0.85) and a 90% chance of correctly indicating that the disease is absent if the person really does not have the disease (P(NT|Dc=0.90). Suppose that 95% of the population does not have the disease P(Dc)=0.95 If the test result is negative what is the probability that the person actually has the disease? (P(D|NT)=?)It has been estimated that only about 32% of residents in Ventura County have adequate earthquake supplies. Suppose you randomly survey 35 residents in the County. Let X be the number of residents who have adequate earthquake supplies. What is the distribution of X? X ~ (,) Please show the following answers to 4 decimal places. What is the probability that exactly 14 residents who have adequate earthquake supplies in this survey? What is the probability that less than 14 residents who have adequate earthquake supplies in this survey?a random sample X1, . . . , Xn of voters who either voted for Candidate A (“Xi = 1”) or for Candidate B (“Xi = 0”). Denote the probability of voting for Candidate A by p. We wish to test
- The United States Department of Agriculture (USDA) found that the proportion of young adults ages 20–39 who regularly skip eating breakfast is 0.2380.238. Suppose that Lance, a nutritionist, surveys the dietary habits of a random sample of size ?=500n=500 of young adults ages 20–39 in the United States. Apply the central limit theorem to find the probability that the number of individuals, ?,X, in Lance's sample who regularly skip breakfast is greater than 126126. You may find table of critical values helpful. Express the result as a decimal precise to three places.Suppose a basketball player who makes a free throw shot with success 80%. Let X be the number of the successful shots among n = 5 shots. (a) What is the probability that a basketball player makes exactly 4 shots successfully, or, P (X = 4)? (b) W h a t i s P (X = 5)? (c) Calculate P (X < 4), that is, the probability that this player makes less than 4 successful shots.Suppose, you are given a straight-line equation, 3x+2y=6 where x and y both of them are integer numbers and ∣y∣<12. Compute the probability when ∣x∣=∣y∣.
- Daniel is 1000 meters from his home and decides to walk home. Every time he takes one step, he goes forward 1 meter with a probability of 2/3 and backwards 1 meter with a probability of 1/3, regardless of the steps taken earlier. (a) Calculate the expected value of the distance to his home after 1000 steps. (b) Calculate approximately the probability that Daniel, after 1000 steps have come at least 300 meters closer to his home. Plz explain.Please do not give solution in image format thanku If x is uniformally distributed with [100 , 150] the find the probability more than 120.Train X arrives at a station at random in the time interval (0, T ) and stops for 'a' min. Train Y arrives independently in the same interval and stops for 'b' min. (i) Find the probability P, that X will arrive before Y. (ii) Find the probability P, that the two trains meet. (iii) Assuming that they meet, find the probability Pą that X arrived before Y. 1
- Suppose Y · Uniform(01,02) where the parameters and O2 take the values -1 and 2 respectively. Compute the probability P(Y < y) when y=1.41.Suppose PX,) =0.75 and AY,/X) = 0.40. What is the joint probability of X, and Y,? (Round your answer to 2 decimal places.) Joint probability okThe table shows the results of a restaurant survey. Find the probability P(Y'|D'). TTT Service Great Service Good Service Okay (B) Service Poor Meal Total (A) (C) (D) Lunch (X) Dinner (Y) 24 15 22 14 75 29 44 48 25 146 Total 53 59 70 39 221 ... P(Y'ID') = (Simplify your answer. Type an integer or a simplified fraction.)
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