if then $\displaystyle P\leq \int_{3 }^{ 7} \(f(x))dx \leq Q$ how to I know what p and q are?
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What is the minimal value of $\displaystyle \int_{3}^{7} f(x) \, dx$? Remember, f(x) can only range from 10 to 19 inclusive. This minimal value is given by P.
Originally Posted by kingsolomonsgrave if then $\displaystyle P\leq \int_{3 }^{ 7} \(f(x))dx \leq Q$ how to I know what p and q are? $\displaystyle \int_{3 }^{ 7} \(10)dx\leq \int_{3 }^{ 7} \(f(x))dx \leq \int_{3 }^{ 7} \(19)dx$
Originally Posted by kingsolomonsgrave if then $\displaystyle P\leq \int_{3 }^{ 7} \(f(x))dx \leq Q$ how to I know what p and q are? Put the values directly, u will get lower value P equal to 40 and higher Q as 76.
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