How do you simplify $\sqrt{17} \cdot \sqrt{2 b}$ $sqrt(17)*sqrt(2b)$ ?

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How do you simplify $\sqrt{17} \cdot \sqrt{2 b}$ $sqrt(17)*sqrt(2b)$ ?

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Answer 1 · 2018-03-05T14:59:10

Use this rule of exponents to simplify the expression:

$\sqrt{a} \cdot \sqrt{b} = \sqrt{a \cdot b}$ $sqrt(color(red)(a)) * sqrt(color(blue)(b)) = sqrt(color(red)(a) * color(blue)(b))$

$\sqrt{17} \cdot \sqrt{2 b} = \sqrt{17 \cdot 2 b} = \sqrt{34 b}$ $sqrt(color(red)(17)) * sqrt(color(blue)(2b)) = sqrt(color(red)(17) * color(blue)(2b)) = sqrt(34b)$

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How do you simplify $\sqrt{17} \cdot \sqrt{2 b}$ $sqrt(17)*sqrt(2b)$ ?

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How do you simplify $\sqrt{17} \cdot \sqrt{2 b}$ $sqrt(17)*sqrt(2b)$ ?