(1 point) Write a triple integral, including limits of integration, that gives the volume between...
(1 point) Write a triple Integral, including limits of integration, that gives the volume between 3x + y + z = 4 and 4x + 4y + z = 4 and above x + y S3.x > 0.7 20. LAH! d volume d where a d e- and fa (Note: values for all answer blanks must be supplied for this problem to be able to check the answers provided.)
8. Write a triple integral including limits of integration that gives the volume between the top portion of the sphere x2 + y2 + 2 = 9 and the plane z = 2. Evaluate the integral. 9. Calculate the line integral fĒ. dr where F(x, y) = (x + y) 7 + (x+y); and C is the path given by r(t) = (t) 7 + (t?); for 0 <t<l.
(1 point) Write limits of integration for the integral Sw f(x, y, z) dV, where W is the quarter cylinder shown, if the length of the cylinder is 3 and its radius is 2. Z Sw f(x,y,z) dV = SSS f(z,y,z)d d d where a = b= I d= and f (Note: values for all answer blanks must be supplied for this problem to be able to check the answers provided.)
(1 point) Write limits of integration for the integral Jw g(x, y, z) DV, where W is the half cylinder shown, if the length of the cylinder is 2 and its radius is 2. Z y Jw 8(x, y, z) dV = Sa So So 8(x, y, z) dr d theta d X where a = 0 b= 2 C= ,d = 3 e = 0 , and f = 2
(1 point) Write limits of integration for the integral Jw g(x, y, z) DV, where W is the half cylinder shown, if the length of the cylinder is 2 and its radius is 2. Z y Jw 8(x, y, z) dV = Sa So So 8(x, y, z) dr d theta d X where a = 0 b= 2 с ,d = 3 e = 0 , and f = 2
Question 8.6. The solid inside the sphere x? + y2 + 2? 3 4 and outside the cylinder I TY has density f(x, y, z) = typ • Write a triple integral (including the limits of integration) in cylindrical coordinates that gives the mass of this solid. • Write a triple integral (including the limits of integration) in spherical coordinates that gives the mass of this solid • Compute the mass of the solid using the integral that seems easier...
Find the volume of the given solid region in the first octant bounded by the plane 2x + 2y + 4z4 and the coordinate planes, using triple integrals 0.0(020 Complete the triple integral below used to find the volume of the given solid region. Note the order of integration dz dy dx. dz dy dx Use a triple integral to find the volume of the solid bounded by the surfaces z-2e and z 2 over the rectangle (x.y): 0 sxs1,...
Set up, but do not evaluate, a triple integral in cylindrical coordinates that gives the volume of the solid under the surface z = x2 + y2, above the xy- plane, and within the cylinder x2 + y2 = 2y.
Write down a triple integral in rectangular coordinates to find the volume of the solid enclosed by the curves x=y?, z=0, x+z=1. 1-X S dzdxdy b. None of the above c. L S dzdxdy y? .1-x dzdxdy 1-X dzdxdy
Please try helping with all three questions.......please
1 point) Integratef(x, y, z) 6xz over the region in the first octant (x,y, z 0) above the parabolic cylinder z = y2 and below the paraboloid Answer Find the volume of the solid in R3 bounded by y-x2 , x-уг, z-x + y + 24, and Z-0. Consider the triple integral fsPw xyz2 dV, where W is the region bounded by Write the triple integral as an iterated integral in the order...