Suppose that the function f has derivatives of all orders at x and that $F(x)=(m x+b) f(x)$, where $m$ and $b$ are constants. Express $F^{\prime \prime \prime}(x)$ in terms of x and derivatives of f.

The value of an angle $\theta$ is given. Find the values of all six trigonometric functions of $\theta$ without using a calculator.
$-120^{\circ}$

Cite four statistics that demonstrate the importance of transportation in the United States.

Use transformations to graph each function. Determine the domain, range, and horizontal asymptote of each function. $f(x)=1-2^{x+3}$

Find the sum. - 25 + 50.

Solve the equation. $7+3 c=-11$

Graph each equation. $5 y+6 x=11$

Find the sum. 52.89 + 85.56

Find the sum. 211 + 23.9

Find the sum. -54 + 40

Sketch the graph of the function, not by plotting points, but by starting with the graph of a standard function and applying transformations.

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

Determine the transformations you must perform on the graph of $f(x)=\log _b(x)$ to obtain the graph of $g(x)=a \log _b(x-h)+k$.

You bought a new car for $\$ 50,750$. Its value is decreasing by $\$ 5500$ per year. After how many years will its value be $\$ 12,250$?

Find the sum. 7 + (-2)