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(Solved): m \[ R(x)=50 x-0.1 x^{2}, C(x)=6 x+10 \] In order to yield the maximum profit of \( \$, \quad \) un ...



m\[
R(x)=50 x-0.1 x^{2}, C(x)=6 x+10
\]
In order to yield the maximum profit of \( \$, \quad \) units must be produced and sol

\[ R(x)=50 x-0.1 x^{2}, C(x)=6 x+10 \] In order to yield the maximum profit of \( \$, \quad \) units must be produced and sold. (Simplify your answers. Round to the nearest cent as needed.)


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the given revenue and cost function R(x)=50x?0.1x2andC(x)=6x+10
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