please fill ot the data sheet for conservation of angular momentum using two air mounted disks lab. (show all work)
Table 1. Moment of Inertia of the disks
|
Mass, M (kg) |
Diameter (m) |
Radius (m) |
I (kg.m2 ) |
|
|
Upper disk |
1.3563 |
0.125 |
.0625 |
I upper = .0026490 |
|
Lower disk |
1.3438 |
0.125 |
.0625 |
I upper = .0026246 |
Table 2. Inelastic collision of two disks
|
Trial |
Reading of counter, n |
Angular velocity, w (rad/s) |
Angular momentum, L (kg.m 2/s) |
%diff. |
||||||||
|
Before collision |
after |
before |
after |
Before collision |
after |
|||||||
|
upper |
lower |
upper |
lower |
upper |
lower |
total |
||||||
|
1 |
360 |
0 |
358 |
11.3 |
0 |
11.247 |
||||||
|
2 |
0 |
330 |
290 |
0 |
10.38 |
9.1106 |
||||||
|
3 |
444 |
361 |
207 |
13.95 |
11.34 |
6.5031 |
||||||
|
4 |
-293 (clockwise) |
322 (counter clockwise) |
187 |
-9.205 |
10.116 |
5.875 |
||||||
Table 3. Kinetic Energy
|
Trial |
Rotation kinetic energy (J) |
|||
|
Before collision |
After collision |
|||
|
upper |
lower |
total |
||
In: Physics
Bonnie and Clyde are the only two shareholders in Getaway
Corporation. Bonnie owns 60 shares with a basis of $8,800, and
Clyde owns the remaining 40 shares with a basis of $17,500. At year
end, Getaway is considering different alternatives for redeeming
some shares of stock. Evaluate whether each of these stock
redemption transactions qualify for sale or exchange
treatment.
A)Getaway redeems 10 of Bonnie’s shares for $3,000. Getaway has
$20,000 of E&P at year end and Bonnie is unrelated to Clyde
if Bonnie owns 60% before the redemption how much after the redemption?
B)Getaway redeems 24 of Bonnie’s shares for $6,000. Getaway has $20,000 of E&P at year end and Bonnie is unrelated to Clyde
If Bonnie owns 60% before the redemption how much will bonnie own after the redemption?
C)Getaway redeems 10 of Clyde’s shares for $2,500. Getaway has $20,000 of E&P at year end and Clyde is unrelated to Bonnie. Clyde owns 40% before the redemption and 33% after the redemption (30/90).
If Clyde owns 40% before the redemption how much will he own after the redemption?
In: Accounting
1.) Consider the data in the following table. In this study, the authors were interested in the use of erythrocyte sodium (ES) concentration as a potential biomarker for the response to lithium treatment in patients with bipolar illness. The ES levels were measured in 10 bipolar patients before and after treatment with lithium. The ES levels before and after treatment with lithium, as well as the after - before differences are given in Table 1. The authors wished to determine if there was a significant increase in ES level following lithium treatment.
Table 1. Erythrocyte Sodium Concentrations (mmol/l) in Bipolar Patients
|
Phase |
Erythrocyte Sodium Concentration (mmol/l) |
|
Ill ("Before") |
5.67, 5.89, 5.46, 7.30, 6.74, 5.80, 8.30, 6.01, 5.37, 5.45 |
|
On Lithium ("After") |
6.02, 5.87, 7.42, 7.50, 6.24, 6.55, 8.65, 6.27, 5.64, 6.38 |
|
Difference |
0.35, -0.02, 1.96, 0.20, -0.50, 0.75, 0.35, 0.26, 0.27, 0.93 |
Test statistic = __2.19____ d.f. = __9__ p-value = ___ 0.0560___
One sample t test was most appropriate to perform
??? State your conclusion in terms that a layperson would understand. ???
In: Math
Module 7 &8: Management Issues for Non-Depository Institutions
The Save You Insurance Company has the following financial statements. 2020 2019
Net Premiums Written 48,612 47,398
-------------------------------------------------------------------------------
Income Statement ($ mils.)
Premiums Earned 42,624 48,321
Loss Expenses 30,746 34,364
Operating Expenses 17,720 17,693
Total Policy Expenses 48,466 52,057
Net Underwriting Gain/Loss (5,842) (3,736)
Net Investment Income 15,700 19,995
Operating Income before taxes 9,858 16,259
Dividends to Policyholders 6,517 10,361
Income Tax 1,294 1,670
Net Income $2,047 $ 4,228
Ave Investment Yield 4.94% 5.89%
(mils.) 2020 2019
Total Assets $381,972 $406,529
Liabilities
Total Liabilities $349,069 $369,700
Total Equity 32,903 36,829
Total Liabs. & Equity $381,972 $406,529
Dupont Analysis:
Asset Turnover
Net Profit Margin
ROA
ROE
OROA
Equity Multiplier (EM)
Give an overview for why the insurance companies overall profitability changed in 2020 including trends in the expense ratio, loss ratio, and combined rate, and average investment yield. Also do a Dupont analysis explaining why the ROE and ROA for the insurance company changed in 2020 (based on the Operating Profit Margin, Asset Utilization, and the Equity Multiplier.
In: Finance
To test the effect of a physical fitness course on one's physical ability, the number of sit-ups that a person could do in one minute, both before and after the course, was recorded. Ten individuals are randomly selected to participate in the course. The results are displayed in the following table. Using this data, find the 90% confidence interval for the true difference in the number of sit-ups each person can do before and after the course. Assume that the numbers of sit-ups are normally distributed for the population both before and after completing the course.
Sit-ups before 44 33 40 32 21 35 52 24 32 48
Sit-ups after 58 36 53 40 37 39 58 38 36 60
Step 1 of 4: Find the point estimate for the population mean of the paired differences. Let x1 be the number of sit-ups before taking the course and x2 be the number of sit-ups after taking the course and use the formula d=x2−x1 to calculate the paired differences. Round your answer to one decimal place.
Step 2 of 4: Calculate the sample standard deviation of the paired differences. Round your answer to six decimal places.
Step 3 of 4: Calculate the margin of error to be used in constructing the confidence interval. Round your answer to six decimal places.
=
Step 4 of 4: Construct the 90% confidence interval. Round your answers to one decimal place.
In: Statistics and Probability
To test the effect of a physical fitness course on one's physical ability, the number of sit-ups that a person could do in one minute, both before and after the course, was recorded. Ten individuals are randomly selected to participate in the course. The results are displayed in the following table. Using this data, find the 99%
confidence interval for the true difference in the number of sit-ups each person can do before and after the course. Assume that the numbers of sit-ups are normally distributed for the population both before and after completing the course.
| Sit-ups before | 40 |
|---|
| 51 |
| 52 |
| 30 |
| 44 |
| 34 |
| 34 |
| 49 |
| 36 |
| 44 |
| Sit-ups after | 56 |
|---|
| 53 |
| 57 |
| 43 |
| 59 |
| 44 |
| 46 |
| 53 |
| 54 |
| 57 |
Step 1 of 4:Find the point estimate for the population mean of the paired differences. Let x1
be the number of sit-ups before taking the course and x2 be the number of sit-ups after taking the course and use the formula d=x2−x1 to calculate the paired differences. Round your answer to one decimal place.
Step 2 of 4:Calculate the sample standard deviation of the paired differences. Round your answer to six decimal places.
Step 3 of 4:Calculate the margin of error to be used in constructing the confidence interval. Round your answer to six decimal places.
Step 4 of 4:Construct the 99%
confidence interval. Round your answers to one decimal place.
In: Statistics and Probability
A pharmaceutical company claims that its new drug reduces systolic blood pressure. The systolic blood pressure (in millimeters of mercury) for nine patients before taking the new drug and 22 hours after taking the drug are shown in the table below. Is there enough evidence to support the company's claim?
Let d=(blood pressure before taking new drug)−(blood pressure after taking new drug)d=(blood pressure before taking new drug)−(blood pressure after taking new drug). Use a significance level of α=0.01 for the test. Assume that the systolic blood pressure levels are normally distributed for the population of patients both before and after taking the new drug.
| Patient | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 |
|---|---|---|---|---|---|---|---|---|---|
| Blood pressure (before) | 179 | 192 | 187 | 175 | 193 | 181 | 158 | 164 | 192 |
| Blood pressure (after) | 171 | 179 | 177 | 163 | 183 | 164 | 149 | 148 |
186 |
Step 1 of 5: State the null and alternative hypotheses for the test.
Step 2 of 5: Find the value of the standard deviation of the paired differences. Round your answer to one decimal place.
Step 3 of 5: Compute the value of the test statistic. Round your answer to three decimal places.
Step 4 of 5: Determine the decision rule for rejecting the null hypothesis H0. Round the numerical portion of your answer to three decimal places.
Step 5 of 5: Make the decision for the hypothesis test. Reject or Fail to Reject.
In: Statistics and Probability
Write a complete Java Program to solve the following problem.
February 18 is a special date as this is the date that can be divisible by both 9 and 18
Write a program that asks the user for a numerical month and numerical day of the month and then determines whether that date occurs before, after, or on February 18.
If the date occurs before February 18, output the word Before. If the date occurs after February 18, output the word After. If the date is February 18, output the word Special.
Note: Passing the sample test cases are not enough to earn the full marks. You need to test your program for different months and dates to see whether your program will work in all the cases.
Input
The input consists of two integers each on a separate line.
These integers represent a date in 2015.
The first line will contain the month, which will be an integer in
the range from 1 (indicating January) to 12 (indicating
December).
The second line will contain the day of the month, which will be an
integer in the range from 1 to 31. You can assume that the day of
the month will be valid for the given month.
Output
Exactly one of Before, After or Special will be printed on one line.
Sample Input 1
1 7
Sample Output 1
Before
Sample Input 2
8 31
Sample Output 2
After
Sample Input 3
2 18
Sample Output 3
Special
Must be coded in java. Easy code for grade 11 class
In: Computer Science
A pharmaceutical company claims that its new drug reduces systolic blood pressure. The systolic blood pressure (in millimeters of mercury) for nine patients before taking the new drug and 2 hours after taking the drug shown in the table below. Using this data, find the 95 % confidence interval for the true difference in blood pressure for each patient after taking the new drug. Assume that the blood pressures are normally distributed for the population of patients both before and after taking the new drug.
Patient 1 2 3 4 5 6 7 8 9
Blood pressure (before) 153 159 197 164 185 162 158 196 166
Blood pressure (after) 146 142 180 145 177 142 146 176 146
Step 3: Calculate the margin of error to be used in constructing the confidence interval. Round your answer to six decimal places.
In: Statistics and Probability
A pharmaceutical company claims that its new drug reduces systolic blood pressure. The systolic blood pressure (in millimeters of mercury) for nine patients before taking the new drug and 2 hours after taking the drug are shown in the table below. Using this data, find the 90% confidence interval for the true difference in blood pressure for each patient after taking the new drug. Assume that the blood pressures are normally distributed for the population of patients both before and after taking the new drug. Patient 1 2 3 4 5 6 7 8 9 Blood pressure (before) 195 167 197 187 187 186 204 178 172 Blood pressure (after) 181 158 174 172 162 162 185 167 146 Step 2 of 4 : Calculate the sample standard deviation of the paired differences. Round your answer to six decimal places.
In: Statistics and Probability