Mathematics: a firm produces a product that has the production cost function c(x)equals=195195xplus+88408840 and the revenue function r(x)equals=260260x. no more than 229229 units can be sold. find and analyze the break-even quantity, then find the profit function.

(3x²-2x-4)(2x²+x-3)=3x²(2x²+x-3)-2x(2x²+x-3)-4(2x²+x-3)==6x⁴+3x³-9x²-(4x³+2x²-6x)-(8x²+4x-12)==6x⁴+3x³-9x²-4x³-2x²+6x-8x²-4x+12==6x⁴-x³-x²+2x+12...

a firm produces a product that has the production

nyraimccall408

02.01.2022

136 units

65x - 8840

Step-by-step explanation:

Given,

The production cost function is,

C(x) = 195x + 8840

Revenue function,

R(x)=260x

So, profit would be,

P(x) = Revenue - cost

= 260x - 195x - 8840

= 65x - 8840

In break even condition,

Profit, P(x) = 0

65x - 8840 = 0

65x = 8840

⇒ x = 136.

Hence, the break even quantity is 136 units.

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