At the end of the term, university and college students often complete questionnaires about their courses. Suppose that in one university, students were asked the following. What was your midterm grade (A, B, C, D, F)? Determine the type of data.

Determine whether each statement is true or false according to the graph. If the sample is truly representative , then for a group of 400 college graduates , we can expect about 28 of them to have starting salaries in the $31,000-$35,000 range .

Choose the word or word group in parentheses that correctly completes each of the following sentences.

Example:(its, Are) $2.2$ pounds equivalent to 1 kilogram? Is

Two thirds of the students (intend, intends) to go to trade school or college.

Loan repayment A college student receives an interestfree loan of $\$ 8250$ from a relative. The student will repay $\$ 125$ per month until the loan is paid off.

After how many months will the student owe $\$ 5000$ ?

A poll solicits a large number of college undergraduates for information on the following variables: the name of their cell phone provider, the numbers of minutes used last month, and their satisfaction with the service . What is the data scale for each of these three variables?

For the following exercise, use the model $y=y_0e^{kt}$ You are trying to save $50,000 in 20 years for college tuition for your child. If interest is a continuous 10%, how much do you need to invest initially?

Decide whether the following statement is true or false. Explain your reasoning. The heights of male basketball players at Kentucky College are normally distributed with a mean of $6$ feet $8$ inches and a standard deviation of $4$ inches.

In a study it was shown that for a sample of 353 college faculty, the correlation was 0.11 between annual raises and teaching evaluations. What would be the coefficient of determination of a regression of annual raises on teaching evaluations for this sample? Interpret your result.

A simple random sample of $500$ students at a certain college were surveyed and asked whether they were satisfied with college life. Two hundred eighty of them replied that they were satisfied. The Dean of Students claims that more than half of the students at the college are satisfied. To test this claim, a test of the hypotheses $H_0: p = 0.5$ versus $H_1: p \gt 0.5$ is performed.

$\textbf{a.}\hspace{10pt}$ Show that the P-value is $0.004$.

$\textbf{b.}\hspace{10pt}$ The $P$-value is very small, so $H_0$ is rejected. Someone claims that because $P$ is very small, the population proportion p must be much greater than $0.5$. Is this a correct interpretation of the $P$-value?

$\textbf{c.}\hspace{10pt}$ Someone else claims that because the $P$-value is very small, we can be fairly certain that the population proportion p is greater than $0.5$, but we cannot be certain that it is a lot greater. Is this a correct interpretation of the $P$-value?

Draw three lines under each lowercase letter that should be capitalized. Strike through (B/ ) each capitalized letter that should be lowercase./ My cousin took astronomy 101 when she went to College in the Midwest.

Based on what you know now, what advice would you share with a student just starting out in college? After you have answered the question, watch the video to compare the answers of other students to yours.

Recognizing Adverbs That Modify Verbs. Underline the adverb in each sentence. In the space provided, Indicate which question the adverb answers: where? when? in what manner? or to what extent? My brother will be going away to college.

Write "correct" on the answer line if the vocabulary word has been used correctly or "incorrect" if it has been used incorrectly.

Deciding whether or not to attend college is one of the most important $deceptions$ a young person must make.

Round answers up to the nearest cent. How much money should parents deposit today in an account that earns 7% compounded monthly so that it will accumulate to $100,000 in 18 years for their child 's college education?