There is one function with domain $\mathbb{R}$ that is both even and odd. Find that function.

Find all points in the domain of the function at which the function has no derivative.

$$f(x)=|x+2|$$

Graph the function. State the domain and range of the function.

$$f(x)=2 x^2-4 x-5$$

Describe the translation in the following function as it relates to the parent function.

$$g(x)=4^x+6$$

Consider the function below for this exercise

$$f(x)=x^2-4 x+3$$

Find the zeros of the function.

Explain in your own words the difference between the domain of a function and the range of a function

Identify the asymptotes of each function. Then graph the function.

$$f(x)=\frac{1}{x-1}+3$$

Evaluate the trigonometric function of the quadrantal angle, or state that the function is undefined. $\\$$\cot \pi$

If the limit of the function $f$ exists when $x$ tends to $a^{+}$, $\lim_{x\to a^{+}}f(x)=f(a)$, we say that the function $f$ is ____________ at a point $x=a$.

Classify each of the following as an even function, an odd function, or neither.

$$f(x)=x^4-x^2$$

For each function, find three ordered pairs that lic on the graph of the function.

$y=|x|+6$

Describe the translation in the following function as it relates to the parent function.

$$g(x)=1.5^{1 x}$$

Identify the type of the following function from its equation. Then graph the function

$$f(x)=x^3$$

Consider the function $f(x)=x^2-2 x+2$

In what form is the quadratic function given?