Solve the problem.Ms. Jones installs and demonstrates smoke detectors. There are two smoke detectors that she installs, types A and B. Type A requires 1 hour to install and 
to demonstrate. Type B requires 
to install and 
to demonstrate. Company rules require Ms. Jones to work a minimum of 20 hours a week as an installer and a maximum of 15 hours a week as a demonstrator. She gets paid $8 an hour for installing and $5 an hour for demonstrating. For
each week, Ms. Jones chooses to install and demonstrate the number of alarms of each type so that her earnings are maximized.(a) Define the variables x and y.(b) Write the complete system of inequalities needed to solve the problem.(c) Write the objective function.
What will be an ideal response?
| (a) | x = the number of type A smoke detectors installed and demonstrated |
(b)
(c) earnings = 8(x +
y) + 5(
x + 
y) = 
x + 13yYou might also like to view...
Determine the letters or numbers.Write the binary code for the letter R.
A. 1010100 B. 1001010 C. 1100101 D. 1010010
Add or subtract as indicated. Simplify, if necessary.
- 
A. 
B. 
C. 
D. 
Divide and simplify.
÷ 
A. 
B. 
C. 
D. (z + 3)(z - 8)
Use a graphing calculator to sketch the graph of the quadratic equation, and then state the domain and range.y = -2x2 + 6x - 5
A. D: all real numbers; R: (y ? -0.5) B. D: (x ? 1.5), R: all real numbers C. D: (x ? 1.5), R: (y ? -5) D. D: all real numbers; R: (y ? -0.5)