Math Problem Statement

a · a · a = a^box

Solution

The equation in the image shows:

aaa=aa \cdot a \cdot a = a^{\boxed{\,}}

You are expected to find the missing exponent. To solve this, observe that multiplying a number by itself multiple times is equivalent to exponentiation.

So, aaaa \cdot a \cdot a is the same as:

a3a^3

Thus, the equation becomes:

aaa=a3a \cdot a \cdot a = a^3

The correct exponent that goes in the box is 3.

Do you have any questions or want further details on this?

Related Questions:

  1. What is the definition of exponentiation?
  2. How does exponentiation simplify repeated multiplication?
  3. Can you explain the difference between powers and roots?
  4. What happens if the base aa is 0 in exponentiation?
  5. How does exponentiation apply in solving algebraic equations?

Tip:

Always remember that multiplication of the same number can be quickly written using exponents, which significantly simplifies expressions and equations.

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Math Problem Analysis

Mathematical Concepts

Exponentiation
Multiplication

Formulas

a · a · a = a^3

Theorems

Exponentiation Theorem

Suitable Grade Level

Grades 6-8