Question

In-class-activity 2. A factory produces two products, product A and product B. The factory is capable of producing a total of 2,000 products in one day. To calculate the profit for producing product A calculate two-thousand times the number produced and then subtract the number produced squared (ex: $2000x - x^2$). To calculate the profit for producing product B calculate three-thousand times the number produced and then subtract the number produced squared (ex: $3000y - y^2$). How many of each item should be produced to maximize the total profit?

          In-class-activity
2. A factory produces two products, product A and product B. The factory is capable of
producing a total of 2,000 products in one day. To calculate the profit for producing
product A calculate two-thousand times the number produced and then subtract the
number produced squared (ex: $2000x - x^2$). To calculate the profit for producing
product B calculate three-thousand times the number produced and then subtract the
number produced squared (ex: $3000y - y^2$). How many of each item should be
produced to maximize the total profit?

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In-class-activity
2. A factory produces two products, product A and product B. The factory is capable of
producing a total of 2,000 products in one day. To calculate the profit for producing
product A calculate two-thousand times the number produced and then subtract the
number produced squared (ex: 2000x - x^2). To calculate the profit for producing
product B calculate three-thousand times the number produced and then subtract the
number produced squared (ex: 3000y - y^2). How many of each item should be
produced to maximize the total profit?

Added by Kimberly L.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Jacob Fry

10/01/2022

Step 1

Step 1: Let x represent the number of product A produced and y represent the number of product B produced in one day. Show more…

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In-class-activity 2. A factory produces two products, product A and product B. The factory is capable of producing a total of 2,000 products in one day. To calculate the profit for producing product A calculate two-thousand times the number produced and then subtract the number produced squared (ex: 2000x-x^(2) ). To calculate the profit for producing product B calculate three-thousand times the number produced and then subtract the number produced squared (ex: 3000y-y^(2) ). How many of each item should be produced to maximize the total profit? In-class-activity produced to maximize the total profit? 3,000

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