Write a C program that outputs a formatted header line and creates 10 children processes each of which displays a line of the output as shown below. Notice the values of Child no and x, they have to be the same as shown here while the processes PIDs values are based on the what your system assigns to these processes.

Child    PID        PPID      X
0           13654    13653    5
1           13655    13653    10
2           13656    13653    15
3           13657    13653    20
4           13658    13653    25
5           13659    13653    30
6     13660    13653    35
7           13661    13653    40
8           13662    13653    45
9           13663    13653    50

Add each element in origList with the corresponding value in offsetAmount. Print each sum followed by a space.
Ex: If origList = {4, 5, 10, 12} and offsetAmount = {2, 4, 7, 3}, print:

6 9 17 15 

import java.util.Scanner;

public class VectorElementOperations {
public static void main (String [] args) {

final int NUM_VALS = 4;
int[] origList = new int[NUM_VALS];
int[] offsetAmount = new int[NUM_VALS];
int i;

origList[0] = 20;
origList[1] = 30;
origList[2] = 40;
origList[3] = 50;

offsetAmount[0] = 4;
offsetAmount[1] = 6;
offsetAmount[2] = 2;
offsetAmount[3] = 8;

*insert code*

System.out.println("");
}
}

***Please DRAW CASH FLOW diagram***

A small commercial building contractor purchased a used crane 2 years ago for $60,000. Its operating cost was $2,500 in month one, $2,550 in month two, and amounts increasing by $50 per month through the end of year two (now). If the crane was sold for $48,000 now, what was its equivalent monthly cost at an interest rate of 1% per month?

Which of the following cost functions exhibits economies of scope when three (3) units of good one and two (2) units of good two are produced?

1) C = 50 − 5Q1Q2 + 0.5Q12 + Q22.

2) C = 15 + 5Q1Q2 + 2Q1 + 4Q2.

3)C = 5 + Q1Q2 + Q12Q22.

4)C = 10 + 4Q1Q2 + Q12 + Q22.

Please tell me the # of the answer.and explain thanks.

Please open “LIFE” data. The data is related to results of a survey that asks people to grade themselves in terms of Conscientiousness and Life satisfaction. Conscientiousness grading scale is from 1 to 10 whereas Life satisfaction criteria was graded from 1 to 80. And each person, surveyed grade himself by own for both criteria. Gender information is included in data as well. The objective of survey is whether life satisfaction can be explained with conscientiousness and gender. So, the dependent variable is defined as life satisfaction and the independent variables are gender and conscientiousness. Please do the following steps:

1) Test if conscientiousness has no significant effect on life satisfaction at alpha=0.05 significance level.

2) Give a complete interpretation of the slope coefficient of conscientiousness.

3) Find Adjusted R^2 and give a complete interpretation.

4) Create a plot that shows how residuals vary by predicted values (ZRESID vs ZPREDIC)

  LIFE DATA

7) There are only two securities (A and B, no risk free asset) in the market. Expected returns and standard deviations are as follows:

1. The correlation between stocks A and B is 0.8. Compute the expected return and standard deviation of a portfolio that has 0% of A, 10% of A, 20% of A, etc, until 100% of A. Plot the portfolio frontier formed by these portfolios
2. Repeat the previous question, assuming that the correlation is

−0.8.

1. Explain intuitively why the portfolio frontier is different in the two cases.

This problem is to be done in R.

Consider two populations A = {3, 5, 7, 9, 10, 16} and B = {8, 10, 11, 15, 18, 25, 28}.

a) Using R, draw random samples (without replacement) of size 3 from each population, and simulate the sampling distribution of the sum of their maximum. Describe the distribution.

b) Use your simulation to estimate the probability that the sum of the maximums is less than 20.

c) Draw random samples of size 3 from each population, and find the maximum of the union of these two sets. Simulate the sampling distribution of the maximum of this union. Compare the distribution to part (a). In R, max(union(a, b)) returns the maximum of the union of sets a and b.

d) Use simulation to find the probability that the maximum of the union is less than 20.

Suppose that there are two schools in a region. 7% of students will move from school A to school B at the end of each year, while 11% of students will move from school B to school A. Suppose that initially 30% of students attend school A and 70% attend school B.

a) Determine the transition matrix and the initial probability vector which can be used to represent this information.

b) Find the percentage of students attending each school at the end of 3 years ( give answers to four decimal places)