**44+ Sketch The Solid Described By The Given Inequalities. 0 ≤ Θ ≤ Π/2, R ≤ Z ≤ 3
Background**. Draw the figures with the given vertices. So, the equation of the sphere is given by.

Cylindrical coordinate systems work well for solids that are symmetric around an axis, such as cylinders and cones. From table 3.1, ds = rˆ r2 sin θ dθ dφ for an element of a spherical surface. The triple integral is the volume of e = {(x, y, z) :

### To describe e and the integrand in terms of r, theta, and z.

Draw the figures with the given vertices. (note that i reversed the inequality on the same line i divided by the negative number.) it seems easy just to divide both sides by b, which gives us many simple inequalities can be solved by adding, subtracting, multiplying or dividing both sides until you are left with the variable on its own. Cos(θ) sin(θ) sin(2θ) in order to verify the result first by using cas maple parametric plot. Draw the figures with the given vertices.