Questions
10a) Do customers spend more after the Promotion than they did before (i.e., their Pre versus...

10a) Do customers spend more after the Promotion than they did before (i.e., their Pre versus Post Promotion spending)? Test this question with all the data, then again with only those people who accepted the offer.

10b Does the market research data match the way people really spend in this database? To answer this question, test whether High/Med High spenders actually spend more than Low/Medium Low spenders on the Pre-Promotion values (you can ignore the Average spenders in this analysis). Perform any follow-up tests as appropriate.

Customer ID Promotion Offer Enrolled in Program Pre Promotion Avg Spend Post Promotion Avg Spend Marketing Segment
1 Free Flight Insurance Yes 150.39 246.32 Average Spender
2 Double Miles + Free Flight Insurance Yes 90.32 182.8 Low Spender
3 Double Miles Yes 14.93 20.55 Low Spender
4 Double Miles Yes 45.86 75.25 Average Spender
5 No Offer No 257.89 397.05 Med Low Spender
6 Free Flight Insurance Yes 864.59 1098.3 Med High Spender
7 Double Miles No 137 94.76 Low Spender
8 No Offer No 1152.27 781.75 Med High Spender
9 Double Miles Yes 25.82 144.57 Average Spender
10 Double Miles + Free Flight Insurance Yes 1540.66 1605.88 High Spender
11 Free Flight Insurance Yes 253.61 312.15 Average Spender
12 Double Miles + Free Flight Insurance No 37.4 47.78 Low Spender
13 Free Flight Insurance Yes 1150.51 806.47 Med High Spender
14 Double Miles + Free Flight Insurance Yes 22.34 545.82 Average Spender
15 Free Flight Insurance Yes 179.47 334.25 Average Spender
16 Double Miles Yes 162.42 678.43 Med Low Spender
17 Double Miles + Free Flight Insurance Yes 24.85 90.83 Low Spender
18 Double Miles Yes 285.45 121.53 Med Low Spender
19 Free Flight Insurance No 3005.15 3012.99 High Spender
20 Double Miles + Free Flight Insurance Yes 28.81 77.26 Low Spender

In: Statistics and Probability

Suppose the High-density lipoprotein (HDL) cholesterol levels of 20 subjects were measured before and after the...

Suppose the High-density lipoprotein (HDL) cholesterol levels of 20 subjects were measured before and after the treatment. We want to find out if, in general, the treatment will lead to improvements of health, i.e., increasing the HDL cholesterol level. The mean and standard deviation of the difference are 2.05, 2.837, respectively. We assume the differences follow normal. Use ? =0.05.

In: Statistics and Probability

Five sophomores were given an English achievement test before and after receiving instruction in basic grammar....

Five sophomores were given an English achievement test before and after receiving instruction in basic grammar. The mean difference score is -0.40, and the estimated variance for the difference scores is 8.3. Using the .05 significance level (and five steps of hypothesis testing) is it reasonable to conclude that future students would show higher scores after instruction?
Step I:
-Population 1: -Population 2: -

Research hypothesis:

Null hypothesis:


Step II: Give the characteristics of the comparison distribution -The shape is:

The mean is:
-
Compute the standard deviation using the following

1- Estimated variance of difference scores for sample S2 = 8.3

2-Compute the estimated variance of the distribution of means:
  
3-Compute the estimated standard deviation of the distribution of means:


Step III: What is (are) the cut-off(s)?


Step IV: Determine the sample score position on the comparison distribution


Step V: What is the decision? Write your answer in the APA format.

In: Statistics and Probability

A test of abstract reasoning is given to a random sample of students before and after they completed a formal logic course

A test of abstract reasoning is given to a random sample of students before and after they completed a formal logic course. The results are given below. At the 0.05 significance level, test the claim that the mean score is not affected by the course. Before: 74,83,75,88,84,63,93,84,91,77 After: 73,77,70,77,74,67,95,83,84,75 a. Write the null and the alternative hypothesis? b. are the means independent or dependent? explain. c. is it one or two tailed test? d. find the p value? E. write the decision. F. write the conclusion.

In: Statistics and Probability

QUESTION 2 "Consider a C corporation. The corporation earns $2 per share before taxes. After the...

QUESTION 2 "Consider a C corporation. The corporation earns $2 per share before taxes. After the corporation has paid its corresponding taxes, it will distribute 50% of its earnings to its shareholders as a dividend. The corporate tax rate is 35%, the tax rate on dividend income is 20%, and the personal income tax rate is set at 28%. How much is the total effective tax rate on the corporation earnings?

In: Finance

QUESTION 6 "Consider a C corporation. The corporation earns $1 per share before taxes. After the...

QUESTION 6

"Consider a C corporation. The corporation earns $1 per share before taxes. After the corporation has paid its corresponding taxes, it will distribute 0% of its earnings to its shareholders as a dividend. The corporate tax rate is 35%, the tax rate on dividend income is 28%, and the personal income tax rate is set at 28%. How much is the total effective tax rate on the corporation earnings?

In: Finance

16. Cholesterol levels were measured before and after patients were given a drug designed to lower...

16. Cholesterol levels were measured before and after patients were given a drug designed to lower their cholesterol. Test to see if cholesterol dropped with α = 0.01.

Patient 1 2 3 4 5 6 7 8 9 10 11 12 13
Before 238 240 220 246 202 222 210 233 204 229 244 220 219
After 235 241 219 235 198 208 202 211 188 201 235 211 207

a) Determine the null and alternative hypotheses for this scenario.

H0: H1:

b) Determine the level of significance.
c) Check the assumptions for this problem.

d) Determine the test statistic.
e) Determine the p-value.
f) Interpret the p-value.

g) What decision do we conclude based on this information? Interpret this in the context of the problem.

In: Statistics and Probability

Consider a C corporation. The corporation earns $7 per share before taxes. After the corporation has...

Consider a C corporation. The corporation earns $7 per share before taxes. After the corporation has paid its corresponding taxes, it will distribute 50% of its earnings to its shareholders as a dividend. The corporate tax rate is 35%, the tax rate on dividend income is 28%, and the personal income tax rate is set at 28%. What are the shareholder's earnings from the corporation after all corresponding taxes are paid? Note: Express your answers in strictly numerical terms. For example, if the answer is 5%, enter 0.05 as an answer; or if the answer is $500, write enter 500 as an answer

In: Finance

The old saying that you should wait at least 30 minutes after eating before you swim...

The old saying that you should wait at least 30 minutes after eating before you swim is based on the idea that after a big meal, blood will be diverted away from your arms and legs, towards your stomach’s digestive tract. And if your limbs don’t get enough blood flow to function, you’re at risk of drowning. With a reduced blood flow, there is potentially less oxygen available to the working muscle and stomach, which is a potential cause of cramping. Interestingly, there is no evidence for this, and the dangers of swimming after eating is widely believed to be a myth.
However, the added mass from a large meal can slightly affect a persons buoyancy. The effect of changing lung volume on submerged weight for the adult female population in fresh water is shown (taken from “Buoyancy and stability characteristics of the human body and personnel flotation devices” United States Coast Guard, 1970). Residual lung volume is the volume of air that remains in the lungs after maximum forceful expiration, functional residual volume is the volume of air present in the lungs at the end of passive expiration, and total lung volume is the volume of air contained in the lungs at the end of a maximal inspiration. The graph shows the difference between the buoyancy force of a person entirely submerged and the weight of the person as a function of percentile.
The equation of best fit for the buoyancy minus weight (assuming functional residual volume) at a given percentile is
−2.11 × (10^-5)y3 + 3.16 × (10^-3)y2 − 0.206y + 0.428
Assume that the we would want to remain afloat at the functional residual volume. If a person ate a 1 kg meal (the average person eats 2.5 kg per day in the US) then what fractional increase in power would be required for a person at a given percentile to stay afloat at the functional residual volume? Assume the person stays afloat by pushing down the water with their hands.
Note that swimming after eating is not a concern, and instead drinking and doing drugs is associ- ated more with drownings. Within the 18 to 34 age group 45% of all drownings are attributed to alcohol or drugs.
Question: If a person ate a 1 kg meal then what fractional increase in power would be required for a person at a given percentile of 60.8 percent to stay afloat at thw functional residual volume?

In: Physics

Calculate the pH of 510. mL of a 8.16×10-2-M solution of hydrofluoric acid before and after...

Calculate the pH of 510. mL of a 8.16×10-2-M solution of hydrofluoric acid before and after the addition of 7.65×10-2 mol of potassium fluoride.

pH befor addition =

pH after addition =

In: Chemistry