The distributive property for exponents states that if an expression in parentheses is the product of numbers and/or variables, the entire expression in the parentheses can be raised to a power by raising each of the factors to that power and multiplying them together.
Mathematically, this can be expressed as:
\$\$ (ab)^n = a^n \cdot b^n \$\$
Note
The distributive property for exponentsis a special case of the power of a product property.
Theory of Knowledge
How do the properties of exponents reflect the underlying structure of mathematics? Are these properties discovered or invented?
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