Testing for neurological function involves a series of tests of functions associated with the cranial nerves. What functions, and therefore which nerves, are being tested by asking a patient to follow the tip of a pen with their eyes?

You randomly survey students about participating in a yearly fundraiser. The two-way table shows the results. How many female students participate in the fundraiser?

$$\begin{matrix} \text{ } & \text{ } & \text{Fundraiser} & \text{ }\\ \text{ } & \text{ } & \text{No} & \text{Yes}\\ \text{Gender} & \text{Female} & \text{22} & \text{51}\\ \text{ } & \text{Male} & \text{30} & \text{29}\\ \end{matrix}$$

A consumer watch agency wants to test the accuracy of the posted net weight of bags of fertilizer having a label weight of $50$ pounds.

What is an appropriate level of accuracy for their tests? Justify your reasoning.

How would you find the answer to -200 + 14? Without using your calculator, find the sum. Explain your reasoning to your teammates and be prepared to describe your strategy.

In the Olympics, participants in the Decathlon compete in 10 different track and field events. In each event, participants are awarded up to 1000 points for each PERFORMANCE; the winner is the decathlete with the highest point total. Explain how you could use standardized scores to determine a winner rather than using points

The American chess master Jonathan Meller is playing the Soviet expert Yuri Gasparov in a two-game exhibition match. Each win earns a player one point, and each draw earns a half point. The player who has the most points after two games wins the match. If the players are tied after two games, they play until one wins a game; then the first player to win a game wins the match. During each game, Meller has two possible approaches: to play a daring strategy or to play a conservative strategy. His probabilities of winning, losing, and drawing when he follows each strategy are shown in Table 10. To maximize his probability of winning the match, what should the American do? TABLE 10:

$$\begin{matrix} \text{Strategy} & \text{Win} & \text{Loss} & \text{Draw}\\ \text{Daring} & \text{.45} & \text{.55} & \text{0}\\ \text{Conservative} & \text{0} & \text{.10} & \text{.90}\\\end{matrix}$$

Nadine tests an unknown solution and discovers that it turns blue litmus paper red, and it has a pH of 3.0. Which of the following could be the unknown solution? a. sodium hydroxide b. vinegar c. ammonia d. soap

A local election conducted an exit poll of the age and gender of its voters. The results are shown in the two-way frequency table.

What percent of the voters were female and 18 to 62 years old? (A) $6.5 \%$ (B) $47 \%$ (C) $53 \%$ (D) $87 \%$

Assume that different groups of couples use the XS ORT method of gender selection and each couple gives birth to one baby. The XSORT method is designed to increase the likelihood that a baby will be a girl, but assume that the method has no effect, so the probability of a girl is 0.5. Assume that the groups consist of 16 couples. Use the range rule of thumb to find the values separating results that are significantly low or significantly high.

A group of psychologists once measured 77 variables on a sample of schizophrenic people and a sample of people who were not schizophrenic. They compared the two samples using 77 separate significance tests. Two of these tests were significant at the 5% level. Suppose that there is in fact no difference on any of the 77 variables between people who are and people who are not schizophrenic in the adult population. Then all 77 null hypotheses are true. What is the probability that one specific test shows a difference significant at the 5% level?

For the sentence below, write the adjective or adverb clause and identify whether it is an adjective or an adverb clause.

Such tests can be fun and even enlightening, as long as you don't take them too seriously.

Medicare Part B pays for a portion of physicians’ visits, medical equipment, outpatient procedures, rehabilitative therapy, laboratory tests, X-rays, ambulance service, and blood. Costs were recorded for 1967 to 2015

Professor Cramer determines a final grade based on attendance, two papers, three major tests, and a final exam. Each of these activities has a total of 100 possible points. However, the activities carry different weights. Attendance is worth 5%, each paper is worth 8%, each test is worth 15%, and the final is worth 34%. Compute the average for a student with the above scores on the papers, tests, and final exam, but with a score of only 20 on attendance.

The heights of people of the same gender and similar ages follow Normal distributions reasonably closely. How about body weights? The weights of women aged 20 to 29 have mean 141.7 pounds and median 133.2 pounds. The first and third quartiles are 118.3 pounds and 157.3 pounds. Is it reasonable to believe that the distribution of body weights for women aged 20 to 29 is approximately Normal? Explain your answer.