 ### Find the Volume of the Solid that is enclosed by the Cone and the Sphere

This question aims to find the volume of the solid enclosed by the cone and a sphere by using the method of polar coordinates to find the volume.

### If $f$ is continuous and integral $0$ to $4$ $f(x)dx = 10$ , find integral $0$ to $2$ $f(2x)dx$.

This problem aims to find the integral of a continuous function given an integral of the same function at some other point. This problem requires the

### Which of the following is not a requirement of the binomial probability distribution?

-Which of the following is not a requirement of the binomial probability distribution? – Each attempt must have all outcomes organized into two

### Find the Taylor polynomial $T3(x)$ for the function $f$ centered at the number a. $f(x) = x + e^{−x}, a = 0$

This problem aims to find the Taylor polynomials up to $3$ places for a given function $f$, centered at a point $a$. To better understand the

### Use the table of values of $f(x, y)$ to estimate the values of $fx(3, 2)$, $fx(3, 2.2)$, and $fxy(3, 2)$.

This problem aims to find the values of a function having alternate independent variables. A table is given to address the values of $x$ and $y$.