Given the cost function Upper C (x )and the revenue function Upper R (x ), find the number of units x that must be sold to break even. Upper C (x )equals14xplus72 comma 000 and Upper R (x )equals18x.

In order to break even, the revenue function, for a given value of "x" must yield a value equal or greater than the cost function. Simply equal both functions to find a minimum value of x needed to break even:

[tex]C(x) = R(x)\\14x +72,000 = 18x\\4x=72,000\\x=18,000[/tex]

18,000 units must be sold in order to break even.

Given the cost function Upper C (x )and the revenue function Upper R (x )​, find the number of units x that must be sold to break even. Upper C (x )equals14xplus72 comma 000 and Upper R (x )equals18x.

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Given the cost function Upper C (x )and the revenue function Upper R (x ), find the number of units x that must be sold to break even. Upper C (x )equals14xplus72 comma 000 and Upper R (x )equals18x.