The vertices of a triangle are A(2, 5), B(1, 2), and C(3, 1). Find the coordinates of the image after the transformations given. Reflect in the x-axis, and then rotate $90^{\circ}$ counterclockwise about the origin.

Use proofreading marks to correct any capitalization errors in the following sentence. Indicate the total number of changes at the right.

Can you stay late tonight to work on this project? no, not tonight. _________

Use proofreading marks to correct any capitalization errors in the following sentence. Indicate the total number of changes at the right.

Google was originally named googol; however, an investor made a check out to "Google, inc.," and this typo became the Company's name. _________

The vertices of a triangle are A ( 2,5 ) , B ( 1,2 ) , and C ( 3,1 ). Reflect the triangle in the x-axis, and then rotate the triangle

$$90 ^ { \circ }$$

counterclockwise about the origin. What are the coordinates of the image?

Indicate whether the following statement is true (T) or false (F).

Semicolons and colons are always placed before closing quotation marks.

What two common tools help create both User and Computer objects?

Using what you have learned about transformations of the graph $y=\frac{1}{x}$, can you find the equations of the asymptotes of the function $f(x)=\frac{p}{c x+d}+q$, and hence state the domain and range?

Choose the correct answer.

Management is (a) adverse, (b) averse to any decrease in employee health benefits.

Graph each function over the interval $[-2 \pi, 2 \pi]$. Explain how the graphs are transformations of $y=\sin x$ or $y=\cos x$.

$$g(x)=3 \cos \left(x+\frac{\pi}{4}\right)$$

Use proofreading marks to correct any capitalization errors in the following sentence. Indicate the total number of changes at the right.

Tom Kayler, who owns a Construction Services Company, now gets all his mail delivered Online. ______

Find the derivatives of the given functions.

$$y =\sqrt{x^2+1}-\ln \frac{1+\sqrt{x^2+1}}{x}$$

Find the derivatives of the functions in the ff exercise.

$$v=(1-t)(1+t^2)^{-1}$$

Find the indicated derivatives.

$$\frac{dy}{dx}\quad\text{if}\quad y=\frac{3x-4}{12x^2}$$

Evaluate the expression. -6 + 3 - (-1) + 11