Let x represent the number of A printers
<span>Let y represent the number of B printers </span>
<span>Minimize cost = 86x + 130y </span>
<span>subject to </span>
<span>Total printers equn: x + y ≥ 100 </span>
<span>Total profit equn: 45x + 35y ≥ 3850 </span>
<span>x ≥ 0, y ≥ 0 </span>
<span>x and y must be whole numbers. </span>
<span>The vertices of the feasible region are: (0, 100), (100, 0) and (35, 65) </span>
<span>If x = 35 and y = 65 the cost is 11460 and profit is 3850 </span>
<span>if x = 100 and y = 0 the cost is 8600 and profit is 4500 </span>
<span>If x = 0 and y = 100 the cost is 13000 and profit is 3500 </span>
<span>The best result is x = 100 and y = 0</span>
Answer:
50.3 cm³
Step-by-step explanation:
Use the cylinder volume formula:
V = 
r²h, where r is the radius and h is the height.
Since the radius is half of the diameter, and the cylinder has a diameter of 4 cm, this means the radius is 2 cm.
Plug in the radius and height into the equation:
V = r²h
V = (2²)(4)
V = 16
V = 50.3 cm³
Answer:
The answer is A
Step-by-step explanation:
Using PEMDAS you answer parentheses first so
(8-5)2-(2+4) would then be
3*2-6 then you would multiply
6-6 and find the answer of
0
Answer:D
Step-by-step explanation:
the answer is C. m(p)=5p-40
