A manufacturing company wants to maximize profits on products A, B, and C. The profit margin is $3 for A, $6 for B, and $15 for C. The production requirements and departmental capacities are as follows: 
What is the maximum profit in this model?
A. $75,000
B. $95,000
C. $225,000
D. $57,000
Answer: C
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Provide an appropriate response.Find 
by using the quotient rule and by using the product rule. Show that your answers are equivalent.
What will be an ideal response?
Factor the polynomial completely.1000s3 + 1
A. (1000s + 1)(s2 - 10s + 1) B. (10s - 1)(100s2 + 10s + 1) C. (10s + 1)(100s2 - 10s + 1) D. (10s + 1)(100s2 + 1)
For the polynomial, list each real zero and its multiplicity. Determine whether the graph crosses or touches the x-axis at each x -intercept.f(x) = 
x2(x2 - 3)
A. 0, multiplicity 2, touches x-axis;
, multiplicity 1, crosses x-axis;
-
, multiplicity 1, crosses x-axis
B. 0, multiplicity 2, touches x-axis
C. 0, multiplicity 2, crosses x-axis;
, multiplicity 1, touches x-axis;
-
, multiplicity 1, touches x-axis
D. 0, multiplicity 2, crosses x-axis
Solve the problem.Suppose that the revenue from selling x radios is R(x) = 60x - 
dollars. Use the function R'(x) to estimate the increase in revenue that will result from increasing production from 115 radios to 116 radios per week.
A. $48.50 B. $37.00 C. $36.80 D. $83.00