Cost After t hours of operation, an assembly line has assembled A(t) = 10t power lawn...
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Cost After t hours of operation, an assembly line has assembled A(t) = 10t power lawn mowers, 0<ts 10. Suppose that the factory's cost of manufacturing x units is C(x) dollars, where C(x) = 3000 + 100x. Express the factory's cost as a (composite)function of the number of hours of operation of the assembly line. C(t) = - - 5012 + 1000 t + 3000 O none of the given options O A(x) = 30000 + 1000x - 0.5(3000 + 100x)2 C(t) = (3000 + 100x)(10t - (1/2)t2) Cost After t hours of operation, an assembly line has assembled A(t) = 10t power lawn mowers, 0<ts 10. Suppose that the factory's cost of manufacturing x units is C(x) dollars, where C(x) = 3000 + 100x. Express the factory's cost as a (composite)function of the number of hours of operation of the assembly line. C(t) = - - 5012 + 1000 t + 3000 O none of the given options O A(x) = 30000 + 1000x - 0.5(3000 + 100x)2 C(t) = (3000 + 100x)(10t - (1/2)t2)
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1st option is correct CtSot lo0ot 3000 Cortect option is Explanaton Given ... View the full answer
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