Use c#
Create a program called ResortPrices that prompts the
user to enter the
number of days for a resort stay. Then display the price per night
and the total
price. Nightly rates are R 500.00 for one or two nights, R 650.00
for three or
four nights, R 850.00 for five, six or seven nights, and R 1500.00
for eight
nights or more.
In: Computer Science
The average number of times Americans dine out in a week fell from 4.0 in 2008 to 3.8 in 2012. The number of times a sample of 20 families dined out last year provides the following data.
Table 4
|
60 |
10 |
50 |
30 |
70 |
3 |
50 |
30 |
10 |
30 |
|
40 |
10 |
20 |
40 |
10 |
40 |
50 |
60 |
30 |
500 |
In: Statistics and Probability
The average number of times Americans dine out in a week fell from 4.0 in 2008 to 3.8 in 2012. The number of times a sample of 20 families dined out last year provides the following data.
Table 4
|
60 |
10 |
50 |
30 |
70 |
3 |
50 |
30 |
10 |
30 |
|
40 |
10 |
20 |
40 |
10 |
40 |
50 |
60 |
30 |
500 |
Compute the mean and median.
In: Statistics and Probability
Pease answer the questions below:
|
# of Pairs of Shoes |
4 |
5 |
6 |
7 |
8 |
9 |
10 |
|
Frequency |
7 |
8 |
4 |
11 |
8 |
9 |
8 |
Round all your answers to 4 decimal places where
possible.
The mean is: Incorrect
The median is: Correct
The sample standard deviation is: Incorrect
The first quartile is: Correct
The third quartile is: Correct
What percent of the respondents have at least 6 pairs of Shoes?
Incorrect%
35% of all respondents have fewer than how many pairs of Shoes?
In: Statistics and Probability
5. An ordinaryannuity is
A) an infinte series of equal payments
B) an infinite series of unequal payments
C) a finite series of equal payments where the first cash flow comes at the beginning of the first year.
D) a finite series of equal payments where the first cash flow comes at the end of the first year.
6. How much will you have in seven years if you invest $150 today if you can earn 3%?
7. If the cash flows for a project change signs more than once, then the IRR criterion
8. What is the Payback Period for the following cash flows (CFFA): today, -$7,200; end of year one, + $3,000; end of year two, + $4,200; end of year three, + $200; and end of year four, $1,000.
A) 3 years
B) 2 years
C) 2.34 years
D) 2.9 years
E) 3.2 years
In: Finance
Suppose that 8 cards, of which four are red, two are green and two are blue, are placed at random in 8 envelopes . Two envelops are selected at random,
In: Statistics and Probability
In the past, Dumont Clothing Store had 72% charge purchases and 28% cash purchases. A representative sample of 200 recent purchases shows that 160 were charge purchases. Does this suggest a statistically significant change in the paying practices of Dumont customers?
1-Hypothesis test for one population mean (unknown population standard deviation)
2-Confidence interval estimate for one population mean (unknown population standard deviation)
3-Hypothesis test for population mean from paired differences
4-Confidence interval estimate for population mean from paired differences
5-Hypothesis test for difference in population means from two independent samples
6-Confidence interval estimate for difference in population means from two independent samples
7-Hypothesis test for one population proportion
8-Confidence interval estimate for one population proportion
9-Hypothesis test for difference between two population proportions
10-Confidence interval estimate for difference between two population proportions
In: Statistics and Probability
The n th Triangle Problem Write a code for finding the n th triangle number of triangle sequences: 1, 3, 6, 10, ..., n. That is, your code should accept an integer number, which indicates the triangle levels, and returns how many dots we need to form a triangle with respect to the given level. For example, consider the Fig 1. For n = 3 (can be also written as T3), your code should returns 6.
Provide a single program consists of the following:
• Write a function called TriangularRecursive for the recursive version that takes number of level as an int argument.
Hints:
1) Identify the base case for the TriangularRecursive function.
2) Let the TriangularRecursive function call itself, with proper arguments.
• Write a function called TriangularIterative for the non-recursive (iterative) version that takes number of level as an int argument.
• Write a main function that calls the two functions inside. You should have at least a couple of test cases included in the main function that shows the output for both functions.
After implementing the recursive and non-recursive functions, you are supposed to perform two additional tasks. The first task is to analyze both approaches as follows:
• Establish the recurrence relations for the recursive approach.
• Solve the recurrence and provide the order growth.
• Establish the sum expression for the non-recursive approach.
• Solve the sum and provide the order growth.
The second task is to plot the running time of both approaches for different input sizes (n). To do that, consider ten input size (n) values: 10, 50, 100, 200, 400, 800, 2000, 4000, 8000, 10000. For better precision, run each value ten times and take the average of all ten runs for each case.
In: Computer Science
On the first day of the education program, a pre-test is administered to all students. On the final day of the educational program, an identical post-test is administered. After the educational program ends, your professor asks you to help her analyze the results. Your professor predicts that pre- and post-test scores will differ significantly and wants to use an alpha level of 0.01. (50 Points)
|
Pre-Test |
Post-Test |
|
34 |
40 |
|
67 |
70 |
|
23 |
34 |
|
76 |
75 |
|
12 |
23 |
|
8 |
10 |
|
45 |
56 |
|
68 |
76 |
|
78 |
93 |
|
13 |
17 |
(Remember, if you are running a one-tailed test, your alpha value is located in one-tail, meaning your p-value needs to be less than 0.01 to reject the null hypothesis.
If you are running a two-tailed test, your alpha value is divided in half, meaning your p-value needs to be less than 0.005 to reject the null hypothesis)
In: Statistics and Probability
|
male |
1st Systolic |
1st Diastolic |
2nd Systolic |
2nd Diastolic |
|
1 |
132 |
74 |
132 |
82 |
|
2 |
108 |
70 |
108 |
74 |
|
3 |
124 |
78 |
134 |
78 |
|
4 |
116 |
42 |
116 |
48 |
|
5 |
118 |
76 |
116 |
70 |
|
6 |
128 |
80 |
128 |
80 |
|
7 |
132 |
90 |
130 |
92 |
|
8 |
106 |
64 |
110 |
64 |
|
female |
||||
|
1 |
168 |
46 |
156 |
52 |
|
2 |
198 |
82 |
192 |
84 |
|
3 |
110 |
74 |
110 |
76 |
|
4 |
170 |
94 |
168 |
100 |
|
5 |
142 |
58 |
140 |
52 |
|
6 |
168 |
52 |
172 |
54 |
|
7 |
90 |
32 |
82 |
0 |
Above are two readings of systolic and diastolic blood pressures taken from 15 individuals. Test the hypothesis that there is a significant difference between the first and second readings for systolic blood pressure (both sexes combined), with an α of 0.05. What test would be most appropriate and why? Is the result significant? State your conclusions.
In: Statistics and Probability