find max revenue for r(x)=352x-0.7x2

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Q: The cost of manufacturing snow blowers is given by C(x) = 350 + 6x - 0.4x². А. Find the marginal…

A: Solution B )average cost = ΔC / ΔX  = (350 + 6x - 0.4x2)/ x = 350/x + 6 - 0.4x at  x = 25 = 350/ 25…

Q: maximum revenue for the revenue function  R(x) = 372x − 0.7x2.  (Round your answer to the nearest…

A: Please refer to the image below

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Q: Find the maximum revenue for the revenue function  R(x) = 351x − 0.7x2.  (Round your answer to the…

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Q: If the total revenue function for a blender is R(x) = 41x – 0.01x² where x is the number of units…

A: Given that, the revenue R (in dollars) for a blender is given by  R(x) = 41x - 0.01x2 where x is the…

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Q: Find number of units X that produces a maximum revenue R. R=99x^2 - 0.06x^3

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Q: ー Hx %3D

A: 9x2 = 4x => 9x2 - 4x = 0 => x(9x - 4) = 0

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A: Given: y=-0.126x+55.72 y=0.73x+39.7

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Q: 2) Find all relative extrema of ƒ(x)= x* – 4x³

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Q: Find the point of diminishing returns for the profit function where x is the amount spent on…

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Q: Find the maximum revenue for the revenue function  R(x) = 372x − 0.7x2.  (Round your answer to the…

A: To find:   maximum revenue for the revenue function    R(x) = 372x − 0.7x2 for maximum revenue , we…

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Q: If the total revenue function for a blender is R(x) = 52x − 0.01x2 where x is the number of units…

A: We have the total revenue function R(x) = 52x − 0.01x2.

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Q: The weekly cost of producing x electric drills is given by the function C(x)=2400+ 28x+0.25x².

A: Note : As per our guidelines we are supposed to answer only first three subparts. Kindly repost…

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Q: find the maximum revenue for the function R(x)=356-0.9x^2

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Q: The cost (in dollars) of producing x corkboards is given by x2+20x+500, while the price (in dollars)…

A: According to question,Given Cost function,Let Cx = x2 + 20x + 500,andDemand Function,px = 100 - x

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Q: Find the maximum revenue for the revenue function R(x) = 385x-0.6x^2. (Round your answer to the…

A: Given, Rx = 385x -0.6x2   We have to find the maximum revenue  for the revenue function R(x).

Q: For the cost function C(x) = 8950 + 790x + 0.5x2 and the demand function p(x) = 2370, find the…

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