The cost for producing cleaning robots is given by the following function: C(x) =x²-12x²+59x 200 The revenue function for this product is: R(x) = -6x2 +150x X: number of robots, Domain x e [0,12]: C, R are both measured in Euros a) Make a value table for both functions for x = 0.2. 4. 6. 8. 10, 12 and mark the two functions n uie graph below.. b) What are the fixed costs for this production? c) Calculate the marginal cost function, For what quantity are the marginal costs the lowesst and whe is their amount? ) Calculate the break-even points and mark them on the cost and revenue function. ) Calculate the profit function and mark it in the graph. or What quantity x do you get maximum profit? Round the units to the nearest integer and calculate the profit for this quantity. Mark this point in the granh

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Please answer from c to f.

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Mahboob

The cost for producing cleaning robots is given by the following function: C(x) =x-12x2+59x +200
The revenue function for this product is: R(x) = -6x2 +150x
X: number of robots, Domain x e [0, 12]: C. R are both measured in Euros
a) Make a value table for both functions for x = 0, 2. 4. 6. 8. 10. 12 and mark the two functions n aie
graph below.
b) What are the fixed costs for this production?
caiculate the marginal cost function, For what quantity are the marginal costs the lowest and what
is their amount?
a) Calculate the break-even points and mark them on the cost and revenue function.
e) Calculate the profit function and mark it in the graph.
) For what quantity x do you get maximum profit? Round the units to the nearest integer and
calculate the profit for this quantity. Mark this point in the graph.
Transcribed Image Text:The cost for producing cleaning robots is given by the following function: C(x) =x-12x2+59x +200 The revenue function for this product is: R(x) = -6x2 +150x X: number of robots, Domain x e [0, 12]: C. R are both measured in Euros a) Make a value table for both functions for x = 0, 2. 4. 6. 8. 10. 12 and mark the two functions n aie graph below. b) What are the fixed costs for this production? caiculate the marginal cost function, For what quantity are the marginal costs the lowest and what is their amount? a) Calculate the break-even points and mark them on the cost and revenue function. e) Calculate the profit function and mark it in the graph. ) For what quantity x do you get maximum profit? Round the units to the nearest integer and calculate the profit for this quantity. Mark this point in the graph.
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