Find the inverse of each function. f(x) = √(2x - 3)

evaluate the sine, cosine, and tangent of the angle without using a calculator. π/3

Sketch the graph of each equation. a. $y = |x + 2|$ b. $(x + 2)^2 + y^2 = 25$ c. $(y - 3) = \log x$ d. $y = \dfrac{1}{x} + 3$

What tension in globalization is the cartoonist in source 5 attempting to capture? What kind of change over time has the cartoonist identified?

Find each product or quotient. Use significant digits. $132.5\text{ cm}\cdot43.2\text{ cm}$

Find the volume under the surface $z=x^{2}+y^{2}$ and above the square region bounded by $|x| \leq 1$ and $|y| \leq 1$.

Classify the function defined as even, odd, or neither.

$$\text { a. } f_{5}(x)=|x| \quad \text { b. } f_{6}(x)=\left|x+x^{3}\right|$$

Arrange each set of atoms in order of increasing IE1:

Sr, Ca, Ba.

Let V be a vector space with subspaces U and W. Prove that

$$U \cap W$$

is a subspace of V.

Find the domain of each logarithmic function. $F(x)=\ln \left(x^{2}-9\right)$

For each topic, decide which type of association a scatterplot of the data would likely show. Explain your choice.

outdoor temperature and layers of clothing

What do the equations have in common? $y=x^{2} ; y=3 x^{2} ; y=-0.5 x^{2}$

True or false: Every ratio of polynomials has vertical asymptotes.

Determine the surface area in square meters of a rectangular prism that has a length of 13 m, a width of 10 m, and a height of 8 m.

How do you determine the surface area of a rectangular prism?