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Problem 1: Find the value of y(4) when
dy/dx = 3x1/2 - 5x-1/2
and y(1) = -4
2. y(4) = -2
3. y(4) = -3
4. y(4) = 0
5. y(4) = -1
Problem 2: Evaluate the integral
I = ?50 (x - ¦x - 1 ¦) dx
1. I = 4
2. I = -3
3. I = -5
4. I = 3
q.1 the bending moment m of a beam of length l is given bydmdx wx1where w is the load constant. if m0 0 find m as a
Differential equation to determine what happens to the turtle population in the long run -remote island satisfies the differential equation
Identify values for p,n and x and explain how this fits binomial distribution model.
Given a graph, an independent set, is a collection of nodes which have no edges among them. Thus, in the following graph,the nodes B, D, and E form an independent set because there are no edges connecting one of them to the other two.
Question 1: Several statistical tests have a way to measure effect size. What is this, and when might you want to use it in looking at results from these tests on job related data?
Construct the 95% confidence interval estimate of the mean number of migraine attacks for those treated with acupuncture. Construct the 95% confidence interval estimate for the mean number of migraine attacks for those given the sham treatment
Find the equation of the tangent plane to the surface and find all critical points of the function - calculate the double integral by transferring to polar coordinates
What is the residual standard error associated with the regression of alt_cur and CCbest?
In looking at your business, when and why would you want to use a one-sample mean test (either z or t) or a two-sample t-test? Create a null and alternate hypothesis for one of these issues. How would you use the results?
During the last week of the semester , students at a certain college spends on the average 4.2 hours using the school's computer terminals with a standard deviation of 1.8 hours .for a random sampling of 36 students at that collage , find the aver..
Calculate the standard deviation of both rates of return. Hint: By definition, var(X) = E(X2) - (E(X))2 = E[(X - E(X))2].
Compute an eigenvector for each of the eigenvalues found in part (a). Be sure to scale the eigenvectors so that each is a unit vector (i.e., vT.v = 1 for each eigenvector v).
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