Suppose the marginal cost is $C ^ { \prime } ( x ) = e ^ { - 0.9 x }$ , where x is measured in units of 400 items and the cost is measured in units of $1,000. Find the cost corresponding to the production interval [1,200, 1,600]. Round to the nearest dollar.

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The Answer of Suppose the marginal cost is $C ^ { \prime } ( x ) = e ^ { - 0.9 x }$ , where x is measured in units of 400 items and the cost is measured in units of $1,000. Find the cost corresponding to the production interval [1,200, 1,600]. Round to the nearest dollar.

Suppose the Marginal Cost Is C′(x)=e−0.9xC ^ { \prime } ( x ) = e ^ { - 0.9 x }C′(x)=e−0.9x

Suppose the Marginal Cost Is $C ^ { \prime } ( x ) = e ^ { - 0.9 x }$