A hacky sack manufacturer has just released a 3-pack of the Easy Fly hacky sacks. The cost to manufacturer each 3-pack of the Easy Fly is y = 1.35x +39.6. The revenue is y = 2.45x. What is the break even point for the Easy Fly hacky sack? The break even point for the 3-pack of Easy Fly hacky sacks is The cost to produce Select an answer 3-pack of Easy Fly hacky sacks is Select an answer dollars and this means the company will Select an answer ✓ money.

A hacky sack manufacturer has just released a 3-pack of the Easy Fly hacky sacks. The cost to manufacturer each 3-pack of the Easy Fly is y = 1.35x +39.6. The revenue is y = 2.45x. What is the break even point for the Easy Fly hacky sack? The break even point for the 3-pack of Easy Fly hacky sacks is The cost to produce Select an answer 3-pack of Easy Fly hacky sacks is Select an answer dollars and this means the company will Select an answer ✓ money.

Elementary Algebra

17th Edition

ISBN:9780998625713

Author:Lynn Marecek, MaryAnne Anthony-Smith

Publisher:Lynn Marecek, MaryAnne Anthony-Smith

Chapter10: Quadratic Equations

Section10.4: Solve Applications Modeled By Quadratic Equations

Problem 160E: A city planner wants to build a bridge across a lake in a park. To find the length of the bridge, he...

See similar textbooks

Similar questions

If you perform your break-even analysis and there is more than one solution, explain how you would determine which x-values are profit and which are not.
A city planner wants to build a bridge across a lake in a park. To find the length of the bridge, he makes a right triangle with one leg and the hypotenuse on land and the bridge as the other leg. The length of the hypotenuse is 340 feet and the leg is 160 feet. Find the length of the bridge.
The manufacturer of a weight training bench spends $15 to build each bench and sells them for $32. The manufacturer also has fixed costs each month of $25,500. (a) Find the cost function C when x benches are manufactured. (b) Find the revenue function R when x benches are sold. (c) Show the break-even point by graphing both the Revenue and Cost functions on the same grid. (d) Find the break-even point. Interpret what the break-even point means.
Is there a limit to the number of variables thatcan jointly vary? Explain.
The manufacturer of an energy drink spends $1.20 to make each drink and sells them for $2. The manufacturer also has fixed costs each month of $8,000. (a) Find the cost function C when x energy drinks aremanufactured. (b) Find the revenue function R when x drinks are sold. (c) Show the break-even point by graphing both the Revenue and Cost functions on the same grid. (d) Find the break-even point. Interpret what the breakeven point means.
Express the interval using inequalities. a (2,) b [3,1] c [0,9)