Northern Virginia Community College Linear Algebra Questions

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Check attached files. This is incomplete 19) A company manufactures two products. For $1.00 worth of product A, the company spends $0.40 on
materials, $0.25 on labor, and $0.10 on overhead. For $1.00 worth of product B, the company spends $0.50 on
materials, $0.20 on labor, and $0.15 on overhead. Let
a =
0.40
0.25
0.10
and b =
0.50
0.20
0.15

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Display the indicated vector(s) on an xy-graph.
20) Let u= and v= Display the vectors u, v, and u +y on the same axes.
10
у
10 X
-10
Use the row reduction algorithm to transform the matrix into echelon form or reduced echelon form as indicated.
16) Find the echelon form of the given matrix.
1 4 -2 3
-3 -11 9-5
2 2 5 -1
4
Solve the problem.
17) Find the general solution of the simple homogeneous “system” below, which consists of a single linear
equation. Give your answer as a linear combination of vectors. Let x2 and x3 be free variables.
2×1 – 16×2 +10×3 = 0
Find the matrix product AB, if it is defined.
-1 32
18) A=
B=
0 -3 1
Solve the problem.
19) A company manufactures two products. For $1.00 worth of product A, the company spends $0.40 on
materials, $0.25 on labor, and $0.10 on overhead. For $1.00 worth of product B, the company spends $0.50 on
materials, $0.20 on labor, and $0.15 on overhead. Let
a=
0.40
0.25
0.10
0.50
and b= 0.20
0.15
Then a and b represent the “costs per dollar of income” for each product. Suppose that the company
manufactures x dollars of product A and y dollars of product B, and that its total costs for materials are $260,
its total costs for labor are $120, and its total costs for overhead are $70. Determine x and y, the quantities of
each product produced.

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Tags:
linear algebra

Row echelon form

Graph vectors

First number equation

Commination of vectors

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