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Solve the following linearprogramming model graphically. In addition, write the problem in standard formand do a constraint analysis for the optimal solution.<?xml:namespace prefix = o ns = "urn:schemas-microsoft-com:office:office" />
Maximize14x + 20y
Subjectto
x + 2y <20
x + y <15
x >8
x, y ≥0
A rectangular package with a square base to be sent by a postal service can have a maximum combined length and girth (perimeter of a cross section) of 108 inches. Find the dimensions of the package of maximum volume that can be sent.
Why is it important to understand linear equations in business? In particular can you provide examples where the relationship between items that can be affected by management and 'items' that management wished to achieve or attain may be 'linear'?
Postal regulations specify that a package sent by priority mail may have a combined length and girth of no more than 132 in. Find the dimensions of a cylindrical package with the greatest volume that may be sent by priority mail.
A farmer decides to enclose a rectangler garden, using the side of the barn to enclose one side of the area, what is the maximum area the farmer can inclose
Write an equation for the hyperbola with vertices at (-5,5) and (5,5) and foci at (-7,5) and (7,5)
Let S be a set with an associative binary operation but with no identity. Choose an element 1 not belonging to S, write M = {1} or S, and define an operation on M by using the operation of S and 1s=s=s1 for all s belonging to S.
Show that the Substitution Leads to Hermite's Equation, In quantum mechanics, you will work with the following differential equation
How to prove: P is a polynomial with dimension of m, the dimension of the solution space of P(E)x=0 has to be m? It's a problem (Please prove 1.3.2 and 1.3.3) in Numerical Analysis: Mathematics of Scientific Computing (3rd edition). Need the answer t..
Construct a k-form on S^k with nonzero integral. [Hint: Construct a compactly supported k-form in R^k with nonzero integral, and project stereo graphically.]
complex numbers are what you get when you add real and imaginary numbers. what is an imaginary number? how are they
The monthly incomes of trainees at a local mill are normally distributed with a mean of $1,100 and a standard deviation of $150. find the probability that a randomly selected employee earns less than $900 a month.
Is this equation correct: (x y)3 = x y3 ? Explain why. If it is correct, how can you prove this? If it is incorrect, what should be done to make it right?
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