Question

Rewrite the following integer as a base and exponent without using an exponent of 1 . 4

Answer 1

The exponent form of given integer is equal to 2² with base 2 and exponent 2.

For given question,

We need to rewrite the given integers as a base and exponent without using an exponent.

We know that, an integer is defined as the set of all whole numbers and negative numbers.

We will use the formula,

$a^m\times a^n=a^{m+n}$

We have been given a numbers 1, 4

The prime factorization of 4 is,

4 = 2 × 2

  = $2^1\times 2^1$

  = $2^{1+1}$                     .................(rule of exponents)

  = 2²

Here,

Base = 2

Exponent = 2

Hence, the exponent form of given integer is equal to 2² with base 2 and exponent 2.

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