Write good, well, bad, or badly in the space provided to complete each sentence correctly. Steve performs _____ under pressure.

Identify the italicized verb. Write pres. if the verb is in present tense, past if it is in past, pres. perf. if it is present perfect, past perf. if it is past perfect, pres. prog. if it is present progressive, and past prog. if it is past progressive. _____ Our teacher $\mathit{has \ assigned}$ a new lesson.

Write a proof sequence for the following assertion. Justify each step. $(p \vee q) \vee(p \vee r) \Rightarrow \neg r \rightarrow(p \vee q)$

Find the second, fifth, and ninth terms of the sequence. A(n) = 65 + (n - 1)(-7)

Solve. x + 3 + 2x = -6

Underline the verb in parentheses that best completes each sentence. (Do, Does) the Tofts know the score?

Solve an equation to answer the question. 8 is what percent of 12.5?

A bank offers two types of interest-bearing accounts. The first account pays 5% interest compounded quarterly. The second account pays 3% interest compounded continuously. Which account earns more money? Why?

(a) Show that the series $\sum_{n=0}^{\infty} \frac{x^{2 n+1}}{2 n+1}-\frac{x^{n+1}}{2 n+2}$ converges uniformly to $\frac{1}{2} \log (x+1)$ on [-a, a] for 0 < a < 1, but that at 1 it converges to log 2. (Why doesn't this contradict Abel's Theorem.

Find all real zeros of the function algebraically. Then use a graphing utility to confirm your results. $f(x)=\frac{1}{3} x^{2}+\frac{1}{3} x+\frac{2}{3}$

Draw one line under each simple subject and two lines under the correct verb or helping verb in parentheses. Under the tree (lurks, lurk) the hungry cats.

Why is this essay called “The Shame Game”? Who are the players in this game? What are its rules?

Identify the part of speech (POS) and the use in the sentence (USE) of the italicized word or words. Be very specific. $\mathit{Caring}$ for other people is a noble virtue. POS: _______ USE: _______

Suppose that f is a continuous function on [0, 1] and that f(x) is in [0, 1] for each x (draw a picture). Prove that f(x) = x for some number x.