Let Cix) be the cost function and R(x) the revenue function. Compute the marginat cost, marginat revenue and the marginal profit functions. CIN)=0.0003x 0.06x2- 300x + 10,000 RIX)= 350x Select one: OA CIX)=0.0009xO.12x + 300 RX) 350 P'(x) 0.0009x2 0.12x + 50 OB CYX) = 0.0009x+ 0.12x-300 R'(x) = 350 P'(x)=-0.0009x2-0.12x + 650 OC. CYx) = 0.0009x2 R'(x)= 350 +0.12x-300 P(x) 0.0009x2 + 0.12x- 650

Calculus: Early Transcendentals
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Chapter1: Functions And Models
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What is the answer and the procedure for this problem and did I select the correct option? This is a multiple question and selected (A), but I am just not sure if I am right

Let C(x) be the cost functtion and R(x) the revenue function. Compute the marginal cost, marginat revenue and the
marginal profit functions.
Cx) 0.0003x0.08x2-300x + 10,000
R(X) 350x
Select one:
OA
Cx) 0.0009x2 0.12x +300
R(x)= 350
P(x) 0.0009x2 + 0.12x + 50
OB.
C'(x) = 0.0009x2 + 0.12x-30o0
R'(x) = 350
P(x) = -0.0009x2-0.12x + 650
OC.C(x) =
0.0009x2
+ 0.12x-300
R'(x) = 350
P'(x) 0.0009x2 + 0.12x-650
Next
Transcribed Image Text:Let C(x) be the cost functtion and R(x) the revenue function. Compute the marginal cost, marginat revenue and the marginal profit functions. Cx) 0.0003x0.08x2-300x + 10,000 R(X) 350x Select one: OA Cx) 0.0009x2 0.12x +300 R(x)= 350 P(x) 0.0009x2 + 0.12x + 50 OB. C'(x) = 0.0009x2 + 0.12x-30o0 R'(x) = 350 P(x) = -0.0009x2-0.12x + 650 OC.C(x) = 0.0009x2 + 0.12x-300 R'(x) = 350 P'(x) 0.0009x2 + 0.12x-650 Next
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