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Find the volume generated by revolving the area bounded by the lines x+2y=4, x=0 and y=0, about x-axis.
Fund the volume generated by revolving the area enclosed by the curves x^2+y^2=36 about the y-axis.
Find the area bound by the curves y=-x^2+4 and y=0.
Find the volume generated by revolving the area bounded by y=e^x, x=1, x=0, about y-axis. Sketch the curve indicating the generating area.
Find the area bounded by the curve y = x^3-12 x and the x-axis. Sketch the curve indicating the area bounded.
Analyze the function f(x) = - 2 cot 3x. Include:
- Domain and range
- Period
- Two Vertical Asymptotes
A cylindrical tank with a given volume V (V is constant) is to be made without a lid. The
material for the bottom costs five times as much per unit area as that for the sides. What
should be the ratio of the height to the radius for minimum cost?

A wire 20 inches long will be cut into two parts, one to be bent to form a square and the other to form a circle. What is the side of the square and the diameter of the circle so that the combined area is least?


find volume of solid generated by revolving the region bounded by y = √(x) and the lines y = 3 and x = 0 about the x-axis
statements is TRUE or FALSE

1 If y = eg(x) , then dy/dx = eg(x) / g(x) .

2. If for all x in (a, b), then f (x) is increasing on (a, b).

3. y = 6+2x-x2 has relative minimum at x=1, y=7.

4. ∫ xn dx= xn+1 / n+1 + C if n ≠ 1 .
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