Let B = {u1,u2} where
u1 = 1 and u2 = 0
0 1
and
B' ={ v1 v2] where v1= 2 v2= -3
1 4
be bases for R2
find
1.the transition matrix from B′ to B
2. the transition matrix from B to B′
3.[z]B if z = (3, −5)
4.[z]B′ by using a transition matrix
5. [z]B′ directly, that is, do not use a transition matrix
In: Advanced Math
C++ Code
Using all for loops
1. Print 5 lines with 1 asterisk per line
2. Print 5 asterisk on 1 line. Endl at the end of the line.
3. Ask for a positive # and print that many asterik on the next line.
4. Using 2 for loops one inside of another that only prints 1 asterik, print a hill shaped triangle:
Ex( Input a number a: 4
*
**
***
****
5. Change the for statements to print the triangle upside down.
In: Computer Science
Suppose that the current 1-year rate (1-year spot rate) and expected 1-year T-bill rates over the following three years (i.e., years 2, 3, and 4, respectively) are as follows: 1R1 = 2.54%, E(2r1) = 3.80%, E(3r1) = 4.30%, E(4r1) = 5.80% Using the unbiased expectations theory, calculate the current (longterm) rates for 1-, 2-, 3-, and 4-year-maturity Treasury securities. Plot the resulting yield curve.
In: Finance
|
Specifications: Create a menu-driven program that finds and displays areas of 3 different objects. The menu should have the following 4 choices: 1 -- square 2 -- circle 3 -- right triangle 4 -- quit
|
Sample Run Program to calculate areas of objects 1 -- square 2 -- circle 3 -- right triangle 4 -- quit 2 Radius of the circle: 3.0 Area = 28.2743 |
In: Computer Science
Assume you have the following set of job evaluation factors:
A. Educational Requirements
B. Experience
C. Responsibility
D. Mental Effort
E. Physical Effort
F. Working Conditions
G. Work Leadership
| A | B | C | D | E | F | G | |
| Admin. Secretary I | 4 | 5 | 3 | 2 | 1 | 1 | 1 |
| Technician II | 4 | 2 | 1 | 2 | 1 | 2 | 1 |
| Engineer I | 5 | 1 | 2 | 3 | 2 | 2 | 1 |
| Engineer IV | 6 | 4 | 4 | 5 | 1 | 1 | 3 |
| Accounting Leader | 5 | 3 | 5 | 4 | 1 | 1 | 2 |
| Consulting Engineer | 7 | 7 | 5 | 6 | 2 | 2 | 3 |
Assume further that you have made an attempt to statistically weigh your grade system by regressing the jobs overall pay grade on the level for each compensable factor with these results.
Dep Var: Job Grade
R-Squared: .9233
Standard error of estimate: .645
64 valid cases
Intercept: -2.54
F: 176.25
Prob: 0.000
| Variable | Regression Coefficient | Standardized coefficient | T statistic | T probability |
| Educational Requirements | 1.40 | .46 | 9.63 | .0000 |
| Experience | .70 | .34 | 4.81 | .0000 |
| Responsibility | .14 | .07 | 1.76 | .0838 |
| Mental Effort | .09 | .03 | 1.26 | .1824 |
| Physical Effort | .48 | .10 | 2.08 | .0416 |
| Working Conditions | .46 | .15 | 3.04 | .0036 |
| Work Leadership | .40 | .11 | 1.82 | .0721 |
a. based on the printout, does your job evaluation system do a good job of explaining your current grade structure? explain.
b. based on the handouts I gave you, which compensable factors would you keep and which would you drop based on the printout? Explain. Would you ever consider keeping a compensable factor that was not a statistically significant predictor? Explain.
c. if you assume you used all compensable factors, estimate the pay grade for the accounting leader to be sure to include all of your work. If the accounting leader is currently in pay grade 9 what would your conclusions be about actual versus predicted fit?
In: Statistics and Probability
Use spherical coordinates to find the exact volume of the space inside the ellipsoid x^2/5^2+y^2/6^2+z^2/7^2=1 and outside the sphere x^2+y^2+z^2=4^2.
In: Math
The longest "run" of S's in the sequence SSFSSSSFFS has length 4, corresponding to the S's on the fourth, fifth, sixth, and seventh positions. Consider a binomial experiment with n = 4, and let ybe the length (number of trials) in the longest run of S's. (Round your answers to four decimal places.)
(a) When p = 0.5, the 16 possible outcomes are equally likely. Determine the probability distribution of y in this case (first list all outcomes and the y value for each one).
| y | p(y) |
|---|---|
| 0 | |
| 1 | |
| 2 | |
| 3 | |
| 4 |
Calculate μy.
μy =
(b) Repeat Part (a) for the case p = 0.7.
| y | p(y) |
|---|---|
| 0 | |
| 1 | |
| 2 | |
| 3 | |
| 4 |
Calculate μy.
μy =
(c) Let z denote the longest run of either S's or
F's. Determine the probability distribution of z
when p = 0.5.
| z | p(z) |
|---|---|
| 1 | |
| 2 | |
| 3 | |
| 4 |
In: Statistics and Probability
Question 3:
The data in the table below presents the hourly quantity of production for three lines of production processes over the first 4 days in XYZ Company. Answer the questions based on the Excel Output given below.
|
Day |
Process 1 |
Process 2 |
Process 3 |
|
1 |
33 |
33 |
28 |
|
2 |
30 |
35 |
36 |
|
3 |
28 |
30 |
30 |
|
4 |
29 |
38 |
34 |
ANOVA: Single Factor
SUMMARY
|
Groups |
Count |
Sum |
Average |
Variance |
|
Process 1 |
4 |
120 |
30 |
4.66667 |
|
Process 2 |
4 |
136 |
34 |
11.3333 |
|
Process 3 |
4 |
128 |
32 |
13.3333 |
ANOVA
|
Source of Variation |
SS |
df |
MS |
F |
P value |
|
|
Between Groups |
32 |
? |
? |
? |
||
|
Within Groups |
88 |
? |
? |
|||
|
Total |
120 |
11 |
In: Statistics and Probability
The following data were obtained in a study using three separate samples to compare three different treatments.
|
Treatment 1 |
Treatment 2 |
Treatment 3 |
|
|
4 |
3 |
8 |
|
|
3 |
1 |
4 |
|
|
5 4 |
3 1 |
6 6 |
|
|
M = 4 |
M = 2 |
M = 6 |
|
|
SS = 2 |
SS = 4 |
SS = 8 |
|
a. State the null and alternative hypotheses.
b. Fill in the ANOVA table below.
|
Source |
SS |
df |
MS |
F |
|
Between treatments |
||||
|
Within treatments |
||||
|
Total |
c. If α = .05 and the Fcritical value = 4.26., what decision would you make?
d. Calculate Tukey’s HSD, with a q = 3.95.
e. Interpret which means are significantly different from each other based on Tukey’s HSD.
f. Interpret the results in paragraph form as if you were reporting them for a journal article. Attempt to use APA style.
In: Statistics and Probability
1. A bond issued on January 1, 2018 with a face amount of $5,000 at 5% has a current price quote of 100. Interest is payable on 7/1 and 1/1. The market rate is 5%. This is a 2 year bond.
What is the amount of the discount or premium? Enter a number value.
2.A bond issued on January 1, 2018 with a face amount of $8,000 at 5% has a current price quote of 103. Interest is payable on 7/1 and 1/1. The market rate is 4%. This is a 2 year bond.
What is the amount of discount or premium amortized on 7/1? Enter a number value.
3.A bond issued on January 1, 2018 with a face amount of $3,000 at 5% has a current price quote of 102. Interest is payable on 7/1 and 1/1. The market rate is 4%. This is a 2-year bond.
What is the interest expense amount on 7/1? Enter a number value.
In: Accounting