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Question: Assume that the test scores from a college admissions test are normally distributed, with a mean of 450 and a standard deviation of 100.
a. What percentage of the people taking the test score between 400 and 500?
b. Suppose someone receives a score of 63(1 What percentage of the people taking the test score better? What percentage score worse?
c. If a particular university will not admit anyone scoring below 480. what percentage of the persons taking the test would be acceptable to the university?
Develop the objective function and constraints required for the problem. Determine optimal product mix and profit contribution. Please note that the profit contribution per pound of $1.65 for the Regular Mix, $2.00 for the Premier Mix, and $2.25 f..
Formulate a linear programming model that can be used to determine the floor space that should be devoted to each department in order to maximize profit contribution.
A hollow sphere with an inner radius R and outer radius 2R is made of material of density ρ0 and is floating in a liquid of density 2ρ0. The interior is now filled with material of density ρ so that the sphere just floats completely submerged. Fin..
Problem: In the circuit of Figure P2 use KCL and KVL to find α such that the voltage across the 2 Ω resistors is 4 V.
Suppose you own a portfolio of three different bonds with the following information:
What is the fundamental group of the circle? Sketch a proof, in a sentence or two. Let k be a positive integer. Please construct a simply connected space with a properly discontinuous action of the cyclic group Ck of order k
Suppose we have an optimal basic feasible solution for an LP in standard form. If we increase the cost of a non-basic variable xn, the current solution will always remain optimal.
Some financial advisors recommend you increase the amount of federal income taxes withheld from your paycheck each month so that you will get a larger refund come April 15th. That is, you take home less today but get a bigger lump sum when you get..
a. Identify your variables. b. Set up the objective and constraints. c. Graph the feasible region. d. Determine the corner points. Show the algebra if solving for the intersection of lines.
Formulate PMW's problem as a linear program. Solve by using the graphical procedure, then by using Excel.
What do you mean by these differential constraints and how to obtain these solution using constrained equations (11) to (22).
The vast majority of the world uses a 95% confidence in building confidence intervals. Give your opinion on why 95% confidence is so commonplace. Justify your response.
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