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Consider the following linear programming problem:
Min A + 2Bs.t.A+ 4B <= 212A + B >= 73A = 1.5B >= 21-2A + 6b >= 0A, B >= 0
Find the optimal solution suing the graphical solution proceduce and the value of the objctive function
Determine the amount of slack or surplus for each contraint
Suppose the objective function is changed to max 5A + 2B. Find the optimal soultion and the value of the objective function.
Among the N = 18 doctors in a healthcare group, A=7 of them are board certified. A team of n= 4 doctors is going to be selected at random to staff a new clinic. Use X to represent the number of doctors selected into the team who are board certifie..
Constraints, Decision variables, Objective functions
Could you show me the easiest steps needed to prove the theorem of the Triangular inequaity for II . IIp (also called Minkowsky inequality) for L^p spaces.
To log into an IPad, a four-digit security code needs to be typed. The code can be digits 0 through 9 or lower case letters a through z.
You're at a school fair where one of the games is "Spin the Wheel". Players spin a giant wheel with numbers 1-40. Look at each of the criteria and express the answers as a decimal, fraction and a percentage.
Make the appropriate test statistics & the rejection of your test.
In a mechanical system, the displacement of a body, s meters, is related to time t seconds, by the integral: Determine an expression in terms of r and k, for the time taken by the body to travel a distance g/k meters from its initial position.
A car goes from station A to station B with a speed of 80 km/h and returns from B to A with a speed of 120 km/h. Find its average speed during the whole journey.
Let f be continuous on the closed interval [a,b] and differentiable on the open interval (a,b). Also, suppose that f(a) = f(b) and that c is a real number in the interval such that f'(c) = 0.
Let F(u,v) be a function of two variables. Find f '(x) for each of the following. Use F_u and F_v for F_u and F_v
Let m and n be positive integers with n dividing m. Prove that the natural surjective ring projection Z/mZ ->Z/nZ is also surjective on the units:(Z/mZ)^x ->(Z/nZ)^x
Change this to the average probability of tossing heads by putting the average number of heads in a fraction over the number of coins you used in your tosses.
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