5. Submit answer Compute the surface area of the solid of revolution formed by rotating the bounded region formed from formed from y=4x+3, y= 0, x = 0, and x = 3 about the x-axis. S= Submit answer Answers Attempt 3 of 3 < > ETCH OUIT AND DCI A Y L T The Weather Channel DELL P UP % 5 6 7 8 9

Evaluate. where G is a solid that lies in the first octant bounded by x^2 + y^2 = 3z and z = 3.

4. A 3D solid has base that sits in the x-y coordinate plane. That base is a triangle with vertices (4, 0), (-4, 0), (0, 8). Cross sections perpendicular to the y-axis are semi-circles with diameter in the plane. The volume of the solid is given by A. * 7(8 – 2x)² dx B.,(2x + 8)? + f, (8 – 2x)²dx C. (8 – y)? dy D. (8 - y)? dy E. (8 – y)? dy 0 8 -8 T 0 4 -8 T 0 2

1. Sketch. the.region.cf.ntegratizon.and.evaluabe..th fallowing. integrals e. Ans. 21.In.2./2. A... 1. filtHxy)dxdy. Ans:

What is the general process to fit random 3D points to a surface?

Find the exact area of the surface obtamed by rotating the curve around the x - ask is g= 6-x + لے سلاے 4

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