Q3 Grinding Distributions 10 Points Let the joint probability density function of X and Y be...
3.4 Only please! Q3 Grinding Distributions 10 Points Let the joint probability density function of X and Y be fxy(x,y) (24ry, r,y> 0 and 0 < x+y<1 otherwise Q3.1 1 Point What is P[X >0.75 Y > 0.5]? Enter your answer here I have entered my answer as specified in the Vitamin Policy at the beginning of this Vitamin. Save Answer Q3.2 2 Points Are X and Y independent? O No Yes Save Answer Q3.3 2 Points Are X and...
Need clarification on these distribution problems. Thank you. Q3 Grinding Distributions Let the joint probability density function of X and Y be fxy(x, y) {2004, 24cy, x,y> 0 and 0 < x+y = 1 otherwise Q3.1 What is P[X > 0.75 Y > 0.5]? Enter your answer here Save Answer Q3.2 Are X and Y independent? O No O Yes Save Answer Q3.3 Are X and Y identically distributed? Ο Νο O Yes Save Answer Q3.5 What is P[Y >...
Q3 14 Points Consider the vector space P2(R). Let T1, T2, T3 be 3 distinct real numbers and 21, 22, az be three strictly positive real numbers. Define (p(x), q(x)) = Li_1 Qip(ri)q(ri) Q3.1 5 Points Show that this P2 (R) together with (-:-) is an inner product space. Please select file(s) Select file(s) Save Answer Q3.2 2 Points Give a counter example that (-, - ) is not an inner product when T1, 12, 13 are still distinct real...
Let the joint probability density function for (X, Y) be f(x,y) s+y), x>0, y>0, 7r+yCT, 0 otherwise. a. Find the probability P(X< Y). Give your answer to 4 decimal places. 28 Submit Answer Tries 0/5 b. Find the marginal probability density function of X, fx(x). Enter a formula in the first box, and a number for the second and the third box corresponding to the range of x. Use * for multiplication, / for division and л for power. For...
Page (7) (10 points) The joint probability density function of X and Y is given by a) Compute the marginal densities x and f b) Are X and Y independent? Why or why not? c) Compute P(Y > X7). MacBook Pro
Let X and Y be with joint probability density function given by: f(x, y) = (1 / y) * exp (-y- (x / y)) {0 <x, y <∞} (x, y) (a) Determine the (marginal) probability density function of Y. (b) Identify the distribution and specify its parameter (s). (c) Determine P (X> 1 | Y = y).
1. (10 points) The joint probability mass function of X and Y is given by p(1,1)= P(2,1)= 0, P(3,1) = 2 P(1, 2) = 1 p(2, 2) = 2 P(3, 2) = 16 p(1,3) = (2, 3) = 0, P(3, 3) = 5 Find (a) PX\Y(3,1); (b) E[X Y = 2) and (c) Fyx (2/1).
The joint distribution of two continuous random variables $X$ and $Y$ are given by: $f_{X,Y}(x,y) = Cxy$, for $0\leq x\leq y\leq 1$, and $0$ elsewhere. 1. Find $C$ to make $f_{X,Y}(x,y)$ a valid probability density function. Enter the numerical value of $C$ here: 2. What should be the correct PDF for $f_X(x)$: A. $f_X(x) = 2x$ for $0\leq x\leq 1$, and $0$ elsewhere. B. $f_X(x) = 3x^2$ for $0\leq x\leq 1$, and $0$ elsewhere. C. $f_X(x) = 4x(1-x^2)$ for $0\leq...
Let X and Y be two random variables with joint probability mass function: (?,?) = (??(3+?))/(18*3+30)??? ?=1,2,3 ??? ?=1,2 (?,?) = 0, Otherwise. Please enter the answer to 3 decimal places. Find P(X>Y) and Let X and Y be two random variables with joint probability mass function: (?,?) = (??(4+?))/(18*4+30)??? ?=1,2,3 ??? ?=1,2 (?,?) = 0, Otherwise. Please enter the answer to 3 decimal places. Find P(Y=2/X=1) Please show work/give explanation
5. Let the joint cumulative density function of random variables X and Y be given by for z 0, y >0. (Note: Fxy(x, y)-0 outside this domain.) (a) Find P(X S2,Y (b) Find P(X5). (c) Find P(2 <Y s6). (d) Find the joint probability density function f(x, y). Show that your answer satisfies the S 2). two defining properties of a density. (e) Are X and Y independent? Why or why not?