Correct Answer You Answered Let X and Y be continuous random variables with joint probability density function given by f(x,y)=k(x+y2) for 0≤x≤5.4 and 0≤ y ≤3. Find P[X>2.4,Y > 1.1]. 0.4876 0.4720 0.5187 0.4565 Ⓒ0.5032

Q: Find the value of X

A: in circle

Q: 3tan z sec? x dr 2.

A:

Q: tsmat

A: Topic : Laplace transform

Q: U W V

A:

Q: (47) 4+4

A:

Q: S. x Y+ 3 x²

A:

Q: 0 is within the scope of the model. What is 1.29. Refer to regression model (1.1). Assume that X =…

A:

Q: 4. J da 4 4 (a²-3)

A:

Q: b) S dx Vx

A:

Q: (ii>

A: (ii) Let Fs=tan−12s Differentiate Fs=tan−12s with respect to s…

Q: Vx dx Va³ – x3

A: see 2nd ,3rd and 4th step.

Q: Integrate. 5.

A: Using Substitution method,

Q: Ofind dy fort-

A:

Q: Find X ,Y and Z

A:

Q: If OE = OF, then AB 2 CD. %3D

A:

Q: -2y: 3.

A:

Q: 4 yd

A:

Q: dy ー1

A: Given:

Q: A = 1 1 0 0 1 -1

A: Note the following fact :

Q: ant

A:

Q: Evaluate. .3 S (-x² + 4x – 5)dx -2

A:

Q: -4 X+

A:

Q: csc² 6. 2 2 Cs dx

A: In this question we will use basic of calculus i.e concept of integration. We will simply use…

Q: -1) dx 3

A:

Q: Find a and b such that 2 1 = a -4 + b -4

A:

Q: sec. 3.

A:

Q: Need solution for D, E and F please

A: ( d )chi-squared goodness of fit test for categorical data. The formula is as follows:Degrees of…

Q: (D+30+3 (0+30+2)) -2)y ex %3D

A: The given differential equation is: D2+3D+2y=e-xx where D=ddx is the differential operator.

Q: W X Y Exs. 4, 5

A: Given: mXW⏜=60, mWZ⏜=70, and mZY⏜=70.

Q: What is t

A: Note: After seeing the previous explanation, we observe that the student has some doubts  related…

Q: ind y'and y!

A: Given that: y=ln(1+lnx)