**Problem Statement**There is a 0.9987 probability that a randomly selected 32-year-old male lives through the year. A life insurance company charges $169 for insuring that the male will live through the year. If the male does not survive the year, the policy pays out $110,000 as a death benefit.**Questions**(a) From the perspective of the 32-year-old male, what are the monetary values corresponding to the two events of surviving the year and not surviving?- The value corresponding to surviving the year is $[ ]. - The value corresponding to not surviving the year is $[ ].(b) If a 32-year-old male purchases the policy, what is his expected value?- The expected value is $[ ].**Instructions:** Round to the nearest cent as needed.

Answered: Image /qna-images/answer/66d49ed3-29e2-48c1-9c39-025fc54e4f25.jpg

Answered: There is a 0.9987 probability that a…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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You are waiting tables on the side, in order to make rent. You pick up one shift (one day, determined at random) per week. Business is very predictable - on Mondays, 10 tables are occupied with patrons, on Tuesdays, 20 tables, Wednesdays 30 tables, 40 tables on Thursdays and 50 on Fridays. You can assume that you make $10 in tips per table. Your annual rent is $14,400. What is the probability that you are able to make rent from this job, this year? (assuming you work all 52 weeks without a vacation or break)?
You purchase a brand new car for $15,000 and insure it. The policy pays 78% of the car's value if there is an issue with the engine or 30% of the car's value if there is an issue with the speaker system. The probability of an issue with the engine is 0.009, and the probability there is an issue with the speaker system is 0.02. The premium for the policy is p. Let X be the insurance company's net gain from this policy. (a) Create a probability distribution for X, using p to represent the premium on the policy. Enter the possible values of X in ascending order from left to right. P(X) (b) Compute the minimum amount the insurance company will charge for this policy. Round your answer to the nearest cent
Please help with example 2
If the famous insurance company, Lloyd’s of London, insures a $3 million Monet painting for $5000 per year. And, in each year, the painting has a .00021 chance of being stolen according to the Lloyd’s research team? From Lloyd’s perspective, find the expectation for insuring this painting for one year
According to the store’s historical records, 65% of its digital camera customers are male, 18% of its digital camera customers purchased the extended warranty, and 10% of its digital camera customers are female and purchased the extended warranty. (i) Determine the probability that a male digital camera customer will purchase the extended warranty. (ii) Are female customers more likely to purchase the extended warranty? Justify your answer
PLSS ANSWER ASAP!!
A test has three parts. Part A consists of seven true-false questions, part B consists of three multiple-choice questions with five choices each, and part C requires you to match three questions with three different answers one-to-one. Assuming that you make random guesses in filling out your answer sheet, what is the probability that you will earn 100% on the test? (Leave your answer as a formula.) P(E) O P(E) O P(E) = P(E) = P(E) = = = 1 7² x 5³ x 3! 1 27 x 5³ x 3! 1 3² x 53 1 2³ x 35 x 7! x 7! 1 23 x 75 x 3!
Carlie is betting on a game in which each bet has an expected value of -$0.56. This implies A. Carlie will win $0.56 every time she plays the game. B. Carlie will lose $0.56 every time she plays the game. C. if Carlie plays the game many times, on an average Carlie should expect to lose about $0.56 each game.Is it correct answer C?
Diane has decided to play the following game of chance. She places a $1 bet on each repeated play of the game in which the probability of her winning $1 is .4. She has further decided to continue playing the game until she has either accumulated a total of $3 or has lost all her money. What is the probability that Diane will eventually leave the game a winner if she started with a capital of $1? Of $2? capital of $1 capital of $2
A test has three parts. Part A consists of four true-false questions, part B consists of three multiple-choice questions with five choices each, and part C requires you to match seven questions with seven different answers one-to-one. Assuming that you make random choices in filling out your answer sheet, what is the probability that you will earn 100% on the test? (Leave your answer as a formula.)

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