Question

given that the number 33554432 is equal to 2^25, explain how you know that 33554432 is not a square number

Answer 1

Answer:

25 is not an even number so 2^25 will not be a perfect square number

Step-by-step explanation:

Answer 2

This question is based on squares. Therefore, 33554432 is not equal to $\bold{2^{25}}$ and not a perfect square.

Given that:

The number 33554432 is equal to $\bold{2^{25}}$.

We need to determined that 33554432 is not a square number.

As we know that,

Even power of 2 gives a perfect square.

For example,

$2^{2} =4\\2^{4} =16\\2^{6}= 64$ ....

Therefore, in given question the power of 2 is odd that is 25.So, we conclude that given number that is 33554432 is not a  perfect square.

Hence, 33554432  is not equal to $\bold{2^{25}}$ and not a perfect square.

For more details, please refer to this link:

https://brainly.com/question/22167068