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Laws of Exponents for Real Numbers

Question

Find the product: $a^{2} \times 2 a^{22} \times 4 a^{26}$ .

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Solution

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$\begin{matrix} a^{2} \times 2 a^{22} \times 4 a^{26} & [a^{x} . a^{y} = a^{x + y}] = (2 \times 4) a^{(2 + 22 + 26)} = 8 a^{50} . \end{matrix}$

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Similar Questions

Q1

Find the product:

a^{2} \times 2 a^{22} \times 4 a^{26}

.

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Q2

Find the product.

(a^{2}) \times (2 a^{22}) \times (4 a^{26})

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Q3

Find the product

(a^{2}) \times (2 a^{22}) \times (4 a^{26})

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Q4

Question 3(i)
Find the products:

(a^{2}) \times (2 a^{22}) \times (4 a^{26})

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Q5

Find the product.

(i) $a^{2} \times (2 a^{22}) \times (4 a^{26})$

(ii)

(\frac{2}{3} x y) \times (- \frac{9}{10} x^{2} y^{2})

(iii)

(\begin{matrix} \frac{- 10}{3} p q^{3} \end{matrix}) \times (\begin{matrix} \frac{6}{5} p^{3} q \end{matrix})

(iv)

x \times x^{2} \times x \times x^{3} \times x^{4}

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