Base 3 with exponent 5 can be expressed as

3^{5}

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5^{3}

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3 \times 5

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Solution

The correct option is A $3^{5}$
The base is the number being multiplied and the exponent is the smaller number written to the right of base that shows the number of times it is being multiplied. So, a number with base 3 and exponent 5 will be expressed as $3^{5}$ .

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Similar questions

{[{(\frac{- 7}{3})}^{2}]}^{5}

can be expressed as a rational number with negative exponent as

{(\frac{- 3}{7})}^{- m}

, then the value of

(- m)

is?

Question 153(ii)

In a repeater machine with 0 as an exponent, the base machine is applied 0 times.
What do you think the value of $6^{o}$ is ?
You have seen that a hook up of repeater machines with the same base can be replaced by a single repeater machine. Similarly, when you multiply exponential expressions with the same base, you can replace them with a single expression.
Asif Raza thought about how he could rewrite the expression $2^{2} 0 \times 2^{5}$ .

Asif Raza's idea is one of the product laws of exponents, which can be expressed like this
Multiplying Expressions with the same base $a^{b} \times a^{c} = a^{b + c}$
Actually, this law can be used with more than two expressions. As long as the bases are the same, to find the product you can add the exponents and use the same base.
e.g. $3^{2} \times 3^{3} \times 3^{10} = 3^{2 + 3 + 10} = 3^{15}$

Express $8^{- 2}$ as a exponent with base 2 :

Question 153(ii)

Q. Express

3^{- 5} \times 3^{- 4}

as a power of 3 with positive exponent.

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Base 3 with exponent 5 can be expressed as

The correct option is A 35The base is the number being multiplied and the exponent is the smaller number written to the right of base that shows the number of times it is being multiplied. So, a number with base 3 and exponent 5 will be expressed as 35.

The correct option is A $3^{5}$
The base is the number being multiplied and the exponent is the smaller number written to the right of base that shows the number of times it is being multiplied. So, a number with base 3 and exponent 5 will be expressed as $3^{5}$ .