For each term or name below, write a sentence explaining its significance to World War II. 5. Final Solution

For each term or name below, write a sentence explaining its significance to World War II. 4. internment

Graph y = tan x and y = cot x together for $-7 \leq x \leq 7.$ Comment on the behavior of cot x in relation to the signs and values of tan x.

Phan needs to borrow $\$ 5000$ to pay for $N B A$ season tickets for her family. She can borrow the amount from a finance company (at $6.5 \%$ add-on interest for $3$ years) or from the credit union ( $36$ monthly payments of $\$ 164.50$ each).

Phan takes a credit union loan. At the time of her thirtieth payment, she pays it off. If the credit union uses the rule of $78$ for computing unearned interest, how much will she save by paying in full now?

Write a sine function that can be used to model the initial behavior of a sound wave with the frequency and amplitude given. $f=1245, a=0.12$

An ice skater gliding in one direction creates several translation transformations. Give another real-world example of translation.

The end behavior asymptote of the function f is one of the following. Which one is it? $y=-x^{3}$. $f(x)=\frac{x^{4}+2 x^{2}+x+1}{x-3}$

Use the Leading Coefficient Test to determine the end behavior of the graph of the polynomial function.

$$f(x)=11x^4-6x^2+x+3$$

Give an example of a real-world situation that you can model with a horizontal line. What is the rate of change for the situation? Explain.

Describe four states of matter by using the terms solid, liquid, gos, and plasma. Describe the behavior of particles in each state.

An ice skater twirling about a point creates several rotation transformations. Give another real-world example of rotation.

Write two paragraphs discussing the effects of technological breakthroughs on daily life and on world trade during the Second Industrial Revolution.

Describe the right-hand and left-hand behavior of the graph of the polynomial function. $f(x)=6-2 x+4 x^{2}-5 x^{3}$

Imagine that you are a barber in a world without money. Explain why it would be tricky to obtain groceries, clothing, and a place to live.