Ask a New Question

Asked by Sabr

Let Z be a nonnegative random variable that satisfies E[Z4]=4 . Apply the Markov inequality to the random variable Z4 to find the tightest possible (given the available information) upper bound on P(Z≥2) .

P(Z≥2)≤
4 years ago

Answers

Answered by TT
1/4
4 years ago
There are no AI answers yet. The ability to request AI answers is coming soon!

Related Questions

the sum of two nonnegative numbers is 20. find the number if a. the sum of their squares is as l... How should two nonnegative numbers be chosen so that their sum is 1 and the sum of their squares is... Let g and h be nonnegative functions with limits 1 and infinity, respectively, as x → a. What is the... Suppose a, b, c are nonnegative numbers, and 3a + 2b + c = 5, 2a + b − 3c = 1. Find the Maximum valu... Let Z be a nonnegative random variable that satisfies E[Z^4]=4. Apply the Markov inequality to the r... How many nonnegative integer solutions does the equation x+y+z+t = 15 have? Let $x$ and $y$ be nonnegative real numbers. Find the smallest real number $k$ such that \[\sqrt{x... Let $x$ and $y$ be nonnegative real numbers. If $x + y = \frac{2}{5}$, then find the minimum value... Let $x$ and $y$ be nonnegative real numbers. If $x^2 + 3y^2 = 18$, then find the maximum value of $...
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use