A snack good manufacturer sells 5.5 ounce cans of potato chips. The company has a 0.15 ounce tolerance for the weight of the products they ship out to stores. A. Write an equation representing the minimum and maximum weights.

B. Solve the equation.

Explain the meaning of the solution from Part B in the terms of the applied context.

Describe how making an ‘and’ compound sentence effects your solution set

Problem situation: caren is making rice and beans. she can spend no more than $10 on ingredients. she buys one bag of rice for $4.99. beans cost $0.74 per pound. how many pounds of beans, x, can she buy? inequality that represents this situation: 10≥4.99+0.74x drag each number to show if it is a solution to both the inequality and the problem situation, to the inequality only, or if it is not a solution.

Which function can be used to model the monthly profit for x trinkets produced? f(x) = –4(x – 50)(x – 250) f(x) = (x – 50)(x – 250) f(x) = 28(x + 50)(x + 250) f(x) = (x + 50)(x + 250)