Question

SET the following two integrals. Do not calculate. 17a. Find the volume of the solid that...

SET the following two integrals. Do not calculate.

17a. Find the volume of the solid that lies within both cylinder ? ^2 + ?^ 2 = 1 and the sphere ?^ 2 + ?^ 2 + ?^ 2 = 4.

17b. Find the volume of the part of the ball ? ≤ ? that lies between the cones ? = ? 6 and ? = ? 3 .

Calculus 3 question. Please help.

Homework Answers

Answer #1

sir given setup only. If any mistake plz comment.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Find the volume of the solid using triple integrals. The solid region Q cut from the...
Find the volume of the solid using triple integrals. The solid region Q cut from the sphere x^2+y^2+z^2=4 by the cylinder r=2sinϑ. Find and sketch the solid and the region of integration R. Setup the triple integral in Cartesian coordinates. Setup the triple integral in Spherical coordinates. Setup the triple integral in Cylindrical coordinates. Evaluate the iterated integral
Use the triple integrals and spherical coordinates to find the volume of the solid that is...
Use the triple integrals and spherical coordinates to find the volume of the solid that is bounded by the graphs of the given equations. x^2+y^2=4, y=x, y=sqrt(3)x, z=0, in first octant.
How to set up intergration of this problem --finding the volume of the sphere x^2 +...
How to set up intergration of this problem --finding the volume of the sphere x^2 + y^2 +z^2 ≤ 1 that lies in the 1st OCTANT, x>0, y>0, and z>0. Give example of using double integral setup --- IF POSSIBLE -- show set up using 3 integration. Please explain how to set up integrals in CARTESIAN coordinates.
Set up (Do Not Evaluate) a triple integral that yields the volume of the solid that...
Set up (Do Not Evaluate) a triple integral that yields the volume of the solid that is below        the sphere x^2+y^2+z^2=8 and above the cone z^2=1/3(x^2+y^2) a) Rectangular coordinates        b) Cylindrical coordinates        c)   Spherical coordinates
find the volume of the solid below the surface z=2-square root ( 1+x2+y2)and above the xy-plane...
find the volume of the solid below the surface z=2-square root ( 1+x2+y2)and above the xy-plane can someone help with this I am in calculus 3 ( multivariable calculus)?
Set up the integral (do not evaluate) to find the volume of the solid generated by...
Set up the integral (do not evaluate) to find the volume of the solid generated by revolving the region about the line x=5. The region is bounded the graphs x=y^2, x=4 Use the disk and shell methods.
#6) a) Set up an integral for the volume of the solid S generated by rotating...
#6) a) Set up an integral for the volume of the solid S generated by rotating the region R bounded by x= 4y and y= x^1/3 about the line y= 2. Include a sketch of the region R. (Do not evaluate the integral). b) Find the volume of the solid generated when the plane region R, bounded by y^2= x and x= 2y, is rotated about the x-axis. Sketch the region and a typical shell. c) Find the length of...
find the volume of the following solid . The solid common two the two cylinders x^2...
find the volume of the following solid . The solid common two the two cylinders x^2 +y^2=49 and x^2+z^2=49 the volume is.? please list all steps even the most trivial. Thank you
1- Set up the triple integral for the volume of the sphere Q=8 in rectangular coordinates....
1- Set up the triple integral for the volume of the sphere Q=8 in rectangular coordinates. 2- Find the volume of the indicated region. the solid cut from the first octant by the surface z= 64 - x^2 -y 3- Write an iterated triple integral in the order dz dy dx for the volume of the region in the first octant enclosed by the cylinder x^2+y^2=16 and the plane z=10
A>Set up an integral that calculates the volume of the solid described below using the washer...
A>Set up an integral that calculates the volume of the solid described below using the washer method. Do not evaluate the integral. f(x) = (x − 1)^2 − 1, x = −1, x = 1, y = 3, about x = −3 B>Set up another integral that calculates the volume of the solid from A using the shell method. Again, do not evaluate the integral. Include sketches for the following A AND B Please write down the detailed process, thank...