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lies inside the sphere x2 + y2 + z2 = 16 + - and outside the cylinder x² + y2 = 9. - Find the volume of the part of this solid lying above the xy-plane. = 777 1. volume -TT 3 777 2. volume = 3 3. volume 777 1477 4. volume 3 1477 5. volume = 7 3 6. volume 770
is bounded by the paraboloid z = 1 - 12 - y2 and the zy-plane. Find the volume of this solid. 1 1. volume Il 7T la 100 2. volume 1 7T 8 1 2. 3. volume 4. volume 7T 5. volume 1 4 6. volume 100 8
The plane 2 = 3 and the paraboloid z = 5 – 202 – 2y2 enclose a solid as shown in z y 2 Use polar coordinates to determine the vol- ume of this solid.
Use polar coordinates to find the volume of the solid shown in 2 above the cone z = 22 + y2 and below the sphere z? + y2 +2+ = 1. 1. V = 3 ग 47 3 = 478 (2 - √2) 2. V = V2 3. V = 1 V2 = 25 (2-v2) F ( 1773 (2 - √2) 6. V = V2 4. V 2x 3 म 5. V 2- 3
A cylindrical drill with radius 4 inches is used to bore a hole through the center of a sphere of radius 5 inches to produce a solid similar to the one shown in Find the volume removed from the sphere. 1. volume 368 7 cu. ins 3 2. volume 232 7 cu. ins 3 3. volume 392 7 cu.ins 3 244 cu. ins 3 4. volume 5. volume 380 IT cu. ins 3 6. volume 220 i cu ins 3