Could someone help solve these math problems I'm having troubles with, and show me how you worked them out so I can understand how you did them, please? Thanks for your help
1. The revenue (in millions of dollars) from the sale of x units at a home supply outlet is given by R(x)=0.14x. The profit (in millions of dollars) from the sale of x units is given by P(x)=0.087x-0.7. Find the Cost equation and what is the break even point?
C(x)=____________
The break even points occurs when x=______ units are sold.
2. Rose makes and sells candy. She has found that the cost per box for making x boxes of candy is given by the following cost function.
C(x)=x^2-40x+247.
How many boxes should she make in order to keep the cost per box to a minimum? __________(round to the nearest whole number)
3. If a tennis ball is projected upward from the ground level with an initial velocity of 96 ft per second, then its height is a function of time: s=-16t^2+96t. What is the maximum height reached by the ball?__________
1. The revenue (in millions of dollars) from the sale of x units at a home supply outlet is given by R(x)=0.14x. The profit (in millions of dollars) from the sale of x units is given by P(x)=0.087x-0.7. Find the Cost equation and what is the break even point?
C(x)=____________
The break even points occurs when x=______ units are sold.
2. Rose makes and sells candy. She has found that the cost per box for making x boxes of candy is given by the following cost function.
C(x)=x^2-40x+247.
How many boxes should she make in order to keep the cost per box to a minimum? __________(round to the nearest whole number)
3. If a tennis ball is projected upward from the ground level with an initial velocity of 96 ft per second, then its height is a function of time: s=-16t^2+96t. What is the maximum height reached by the ball?__________