Ask a New Question

Question

Suppose you agree to meet a friend(who is generally late) at a specified time. Assume that you arrive on time and let the random variable T be the length off time you must wait for your friend. If the density function for T is assume to be
f(t)=1/t^2, t>=1(minute)
Find the time you should expect to wait.
13 years ago

Answers

Related Questions

suppose that we agree to pay you 8cents for every problem in this chapter that you solve correctly a... Sometimes when going to meet Jamie, Karen mistakes someone else for him. Her motivation and her expe... Two people agree to meet at a coffee shop. They each independently pick a random moment in time betw... Chuck and Dana agree to meet in Chicago for the weekend. Chuck travels 236 miles in the same time t... Jon and Melissa agree to meet in Chicago for the weekend. Jon travels 236 miles in the same time th... 1. Let's meet at the car at six. 2. Let's meet near the car at six. 3. Let's meet inside the car a... When can we meet meet my BFG, and hes getting really fired up RN. ok i need this to meet the 500 word minimum without changing any of the details The bright glow of m...
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use