Write each pronoun and identify its antecedent if it has one.

The best way to find out is to ask the ticket sellers themselves.

Use the key terms to complete the following sentence:

A demand deposit called a(n) __________ may have restrictions and/or penalties for taking out money.

Complete the sentence in a way that shows you understand the meaning of the italicized vocabulary word.

I will not go out to dinner with you; ergo,...

An urn contains four green and three blue balls. You take one ball out of the urn, note its color, and replace it. You then take a second ball out of the urn, note its color, and replace it. If A denotes the event that the first ball is green and B denotes the event that the second ball is green, determine whether A and B are independent.

Write out the form of the partial fraction decomposition of :

$$\frac{3 x-1}{(x-3)(x+4)}$$

(Do not find the numerical values of the coefficients.)

On the lines provided, write each italicized modifier in the form described in parentheses. Jerome turned out to be --- the archer in the class. (accurate, superlative)

For each of the following sentences, add apostrophes where needed. Cross out apostrophes that are not needed.

Theres a list of names' for each coast.

Mark each of the following events as independent or dependent. A woman accidentally throw 4 used batteries in with her 12 new batteries. She pulls out a battery, plugs it into her remote, and realizes it was one of the used ones. She throws it away and pulls out another battery. What is the probability this one will also be a used one?

For each of the following sentences, write the correct form of the italicized verb in parentheses.

She (fing) open the door and raced out of the house.

For a business using just-in-time inventory, a delivery of Q items arrives just as the last item is shipped out. Suppose that items are shipped out at a nonconstant rate such that $f(t)=Q-r \sqrt{t}$ gives the number of items in inventory. Find the time T at which the next shipment must arrive. Find the average value of f on the interval [0, T].

a) Find a recurrence relation for the number of ways to lay out a walkway with slate tiles if the tiles are red, green, or gray, so that no two red tiles are adjacent and tiles of the same color are considered indistinguishable. b) What are the initial conditions for the recurrence relation in part (a)? c) How many ways are there to lay out a path of seven tiles as described in part (a)?

Carry out the differentiation.
$\displaystyle \frac{d}{dx}\left( \int_0^{x^2} \frac{dt}{1+t^2}\right)$.

A manufacturer of lightbulbs wants to produce bulbs that last about $700$ hours but, of course, some bulbs burn out faster than others. Let $F(t)$ be the fraction of the company's bulbs that burn out before $t$ hours, so $F(t)$ always lies between $0$ and $1$ .

What is the meaning of the derivative $r(t)=F^{\prime}(t)$ ?

Add parentheses and brackets where they are needed in the following sentences.

Afterward Nigel said, "He Newfie seemed to come out of nowhere!"