Question

if 5*5*5 is written in a index form then what is base and index
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Answer 1

Answer:

The above one is the answer.

Step-by-step explanation:

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Answer 2

Given data: The multiplication $5$×$5$×$5$.

To Find: The base and index of $5$×$5$×$5$.

Solution:

Consider the given multiplication $5$×$5$×$5$,

$5$×$5$×$5=125$, hence the expanded form of 125 is $5$×$5$×$5$.

$5$×$5$×$5$ can be written in a index form as $5^{3}$.

The combination of digits that represents a number is called a base and it is a whole number.

Hence, in $5^{3}$, the base is $5$.

The number of times, the number is used in a multiplication is called an index and it is present above the base number.

Thus, in $5^{3}$, the index is $3$, since it is placed above the base.

Therefore, the index form of $5$×$5$×$5$ is $5^{3}$, then the base is $5$ and the index is $3.$