What is \sqrt[14]{2^5}*\sqrt[21]{2^9} ?

The solution to \sqrt[14]{2^5}*\sqrt[21]{2^9} is 2^{11/14}

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simplify \sqrt[14]{2^5}*\sqrt[21]{2^9}

simplify

2^{\frac{11}{14}}

Decimal Notation

1.72394 \dots

Solution steps

= 2^{\frac{5}{14}} \cdot 2^{\frac{3}{7}}

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

2^{\frac{5}{14}} \cdot 2^{\frac{3}{7}} = 2^{\frac{5}{14} + \frac{3}{7}}

= 2^{\frac{5}{14} + \frac{3}{7}}

Join

\frac{5}{14} + \frac{3}{7} : \frac{11}{14}

= 2^{\frac{11}{14}}

2 e \cdot e^{x}

(57) (25)

((2^{4})^{2})^{- 3} \cdot (2^{2})^{(2^{2})^{2}}

F^{1} (0, - 3) y F^{2} (0, 3)

0.95 \cdot 5.67 \cdot 1 0^{- 8}

What is \sqrt[14]{2^5}*\sqrt[21]{2^9} ?
The solution to \sqrt[14]{2^5}*\sqrt[21]{2^9} is 2^{11/14}