Derivatives & Integrals

Practice Questions

GRE Subject Test: Math › Derivatives & Integrals

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1

For which of the following functions can the Maclaurin series representation be expressed in four or fewer non-zero terms?

2

For which of the following functions can the Maclaurin series representation be expressed in four or fewer non-zero terms?

3

For which of the following functions can the Maclaurin series representation be expressed in four or fewer non-zero terms?

4

Suppose the function $f=bcx+\frac{k}{c}+b^2ln(c)$ . Solve for $\frac{\partial f}{\partial c}$ .

5

Suppose the function $f=bcx+\frac{k}{c}+b^2ln(c)$ . Solve for $\frac{\partial f}{\partial c}$ .

6

Suppose the function $f=bcx+\frac{k}{c}+b^2ln(c)$ . Solve for $\frac{\partial f}{\partial c}$ .

7

Solve for $\frac{\partial }{\partial x}$ :

8

Differentiate the following with respect to .

$\cos x +xy^2-\sin y=y^2$

9

Differentiate the following with respect to .

$\cos x +xy^2-\sin y=y^2$

10

Solve for $\frac{\partial }{\partial x}$ :

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