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a) Find the dimensions of a rectangular box of volume V = 1000 in3 for which the total length of the 12 edges is a minimum using the Lagrange multiplier method.
(b) Find the change in the dimensions of the box when the volume is changed to 1200 in3 by using the value of λ* found in part (a).
Use rbf function in R to create your RBF model. Try cluster numbers 5 to 25. Use your hold-out validation set to figure out the best number of clusters. Report the best number of clusters and the corresponding validation accuracy rate
Develop an appropriate forecast model for the bank to use to forecast Treasury note rates in the future and indicate how accurate it appears to be compared to historical data.
What is the significance? Which statistical method(s) will be used when determing your zodiac sign? This only has to be a 2 page assignment and it can be double spaced.
What is the probability that my right headlight will last for at least 1900 hours given that it has not failed after 950 hours?
Formulate an LP model to yield the optimum production plan.
Rewrite the two constraints as equations by adding slack variables S1 and S2. Set up the initial simplex tableau for this problem.
Modeling - Math 056 - Homework 7. Define the remaining necessary parameters and write a linear system of differential equations to model the behavior. For the students who have taken differential equations, find solutions for x1(t), x2(t)
The firm wants to know how many pounds of wieners of each type to produce to maximize profits. a. Formulate a linear programming model and solve the model by using a computer.
Math 164 - Quiz two State carefully a theorem that guarantees that Newton's method will converge to a zero of a real valued function of one real variable and write down a system of two first order ODE that has precisely two equilibrium solutions.
What is the dimension of O(n)? Describe the tangent space of O(n) at the identity matrix as a subspace of M(n)
Let α = 3√2, β = √3, and γ = α + β. Let L be the field Q(α, β), and let K be the splitting field of the polynomial (x3 - 2)(x2 - 3) over Q. Determine the degrees [L: Q] and [K: Q]. Determine all automorphisms of the field L
Matrix multiplication is distributive. That is, for any four matrices A, B, C and D of appropriate size, the following two matrix multiplication equalities
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