Art

What is the following product? $\sqrt [3]{4}\cdot \sqrt {3}$ $2(\sqrt [6]{3,888})$ $\sqrt [6]{12}$ $\sqrt [6]{432}$ $2(\sqrt [6]{9})$

Convert the following mixed number to a decimal.(Round the FINAL answer to three decimal places.) $13\frac {2}{9}$

10. $19.236\times 10^{3}=\underline {\quad }$

Assume that $sin(x)$ equals its Maclaurin series for all x. Use the Maclaurin series for $sin(2x^{2})$ to evaluate the integral $\int _{0}^{0.7}sin(2x^{2})dx$ Your answer will be an infinite series. Use the first two terms to estimate its value. $\square $

Find the domain of the function. $f(x)=2+\frac {7}{x^{5}}$

Simplify $7y^{2}+14+5y^{4}+13y^{2}+7+7y^{4}$ by combining like terms.

Simplify. Your answer should contain only positive exponents that have been reduced. $\frac {1}{(\sqrt {5})^{-4}}$ $y^{2}$ $-\frac {1}{y^{2}}$ $\frac {1}{y^{2}}$ $-y^{2}$

$\square $ Solve for x: $7x-1=-113$ $\square $

Evaluate the limit $\lim _{x\rightarrow \infty }\frac {(4-x)(6+5x)}{(3-10x)(6+10x)}$ $\square $

The points in the table below represent a shape in the coordinate plane. Apply the following transformations to that shape. Shifted down 7 Shifted right 7 $\square $ $\square $ $\square $