Verified Answer :

mikaykayishere

It is not because when numbers have an exponent and are multiplied, the exponents are added.
For example:
\(x^{3}\) × \(x^{3}\) × \(x^{3}\) = \(x^{9}\)
When a number with an exponent is multiplied with a whole number, the coefficients are multiplied. In this case \(x^{3}\) has an imaginary 1 being multiplied to it, so 1 will be multiplied to the other numbers.
\(1 x^{3}\) × 3 × 3 = \(9x^{3}\) 
Therefore, the expressions are not the same because the second equation does not have other variables being multiplied to it.

MrRoyal

No, the expression \(x^3 * x^3 * x^3\) is not equivalent to \(x^{3*3*3}\)

How to determine the equivalent statement?

The expression is given as:

\(x^3 * x^3 * x^3\)

Apply the law of indices

\(x^{3 +3 +3}\)

This means that:

\(x^3 * x^3 * x^3\) is equivalent to \(x^{3 +3 +3}\), not \(x^{3*3*3}\)

Hence, the expression \(x^3 * x^3 * x^3\) is not equivalent to \(x^{3*3*3}\)

Read more about equivalent expressions at:

https://brainly.com/question/2972832

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