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Temka [501]
2 years ago
15

Quickbrush Paint Company is developing a linear program to determine the optimal quantities of ingredient A and ingredient B to

blend together to make oil-base and water-base paint. The oil-base paint contains 90 percent A and 10 percent B, whereas the water-base paint contains 30 percent A and 70 percent B. Quickbrush currently has 10,000 gallons of ingredient A and 5,000 gallons of ingredient B in inventory and cannot obtain more at this time. Assuming that x represents the number of gallons of oil-base paint, and y represents the gallons of water-base paint, which constraint is correctly represents the constraint on ingredient A?
A. .9x + .3y ≤ 10,000
B. .9A + .1B ≤ 10,000
C. .9x + .1y ≤ 10,000
D. .3x + .7y ≤ 10,000
Business
1 answer:
Sonbull [250]2 years ago
4 0

Answer:

A. 0.9x + 0.3y ≤ 10,000

Explanation:

Given

x \to oil based plant

y \to water based plant

The data can be represented in tabular form as:

\begin{array}{ccc}{} & {A} & {B}  & {x} & {90\%} & {10\%}  & {y} & {30\%} & {70\%} & {} & {10000} & {5000}\ \end{array}

Considering only A, we have the following constraints:

A \to 90\% * x + 30\% * y

A \to 0.9x + 0.3y

Since the company currently has 10000 of A.

The above constraint implies that, the mixture cannot exceed 10000.

So, we have:

A \to 0.9x + 0.3y \le 10000

<em>Hence, (A) is correct</em>

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erma4kov [3.2K]

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