a company produces two products, a and b. at least 30 units of product a and at least 10 units of product b…

a company produces two products, a and b. at least 30 units of product a and at least 10 units of product b must be produced. the maximum number of units that can be produced per day is 80. product a yields a profit of $15 and product b yields a profit of $8. let a = the number of units of product a and b = the number of units of product b. what objective function can be used to maximize the profit? p = a + b

a company produces two products, a and b. at least 30 units of product a and at least 10 units of product b must be produced. the maximum number of units that can be produced per day is 80. product a yields a profit of $15 and product b yields a profit of $8. let a = the number of units of product a and b = the number of units of product b. what objective function can be used to maximize the profit? p = a + b

Answer

Explanation:

Step1: Identify profit per - unit

Product A yields a profit of $15 per unit and product B yields a profit of $8 per unit.

Step2: Form objective function

The profit function $P$ is the sum of the profit from product A and product B. The profit from product A is the profit per unit of A times the number of units of A, and the profit from product B is the profit per unit of B times the number of units of B. $P = 15a+8b$

Answer:

$P = 15a + 8b$