Seth Wright

imagine an experiment where you roll two independent, fair, six sided dice, and you take the maximum

of the two numbers that result. For example, if you roll a 5 and a 2, then the outcome would be considered a 5

Is each numerical outcome equally likely? Argue why or why not.

Find the potential Function f for the field F.

F= (ysinz)i + (xsinz)j + (xycosz)k

find the average value if the function f(r,θ ,z)=r over the solid ball bounded by the sphere r^2+z^2=1. Thank you!

Find the volume of the region cut from the solid sphere p<=(greater or equal to) a by the half-planes theta=0 and theta=pi/6 in the first octant.

find the volume of the solid whose base is the region in the xy-plane that is bounded by the parabola x^2+y^2=4 and the plane z+y=3

We are given x=average of x +- sdm x no numbers just that and are ask to find y=average y +- sdm y for y(x)= 3x^2. Thank you very much!

The region in the first octant bounded by the coordinate planes; the plane y=1-x, and the surface z=cos(pix/2), 0>=x>=1. Thank you so much

the region bounded in back by the plane x=0, on the front and sides by the parabolic cylinder x= 1-y^2, on the top by the paraboloid z= x^2+y^2, and on the bottom by the xy plane. where do i integrate for dz, dy, dx?

Converting to a polar integral

Integrate f(x,y)=ln(x^2+y^2)/(x^2+y^2) over the region 1<=x^2+y^2<=e. I have no idea how to do this. Thank you

Find the average height of the cone z = sqrt(x^2+y^2) over the disk x^2 + y^2 <= a^2 in the xy-plane.

Im guessing that i have to change it to polar but im a but lose on how to do the problem as a whole. Thank you

Which do you think will be larger, the average value of f(x,y) =xy over the square 0≤x≤1,0≤y≤1, or the average value of f over the quarter circle x^2+y^2≤1

in the first quadrant? Calculate them

to find out.

I got the square part but when it comes to the quarter circle i know how to set it up and that the area is pi/4 but im not sure how to do the integral for it. Thank you

a 30 meter optical telescope or a 30 meter infrared telescope or either?

F=y(x^2)i-(xy^2)j bounded by x^+y^2=4. I think that you are to use greens theorem but the counterclockwise part throws me a bit off. If you could show steps that would be helpful. Thank you!

outward flux of F=(cosz+xy^2)i+(xe^-z)j+(siny+zx^2)k. bounded by z=x^2+y^2, z=4,4=x^2+y^2. If possible if you can go step by step too. Thank you!

Given F = (2xz + y2)i+(2xy)j+(x2+z2)k what is the potential function. I know the answer but i cant seem to figure out how to get there. Thank you!

Given F = (2xz + y2)i+(2xy)j+(x2+z2)k what is the potential function. I know the answer but i cant seem to figure out how to get there. Thank you!

Evaluate the surface integral I =⌠⌠xzdS , where S is the part of the plane z = 4 + 2x + 2y

that lies above the rectangle [0,1] x [0,2]. If you could explain to i would appreciate it. Thank you

What is the outer flux of the following function f=(x^2+2y^3)i+(3x^9+y^3)j

bounded by x^2+y^2=9, I know which formula to use but i was wondering if I need to use the polar to solve this. Thank you! and if you can go over the steps to that would be fantastic.

hello we are learning about class declaration and im kind of loss. Do you know the answers to theses questions?

Punctuation at end of the class declaration is a ___

double Triangle::calcArea() -- the word before the :: is the same as the name of the

An object cannot report its own name, so send it as in parentheses as a _________(Fill in the term for items in parentheses)

Thank you so much!!