Simplifying exponents with fractional bases can be tricky, but with few basic exponents rules it becomes more manageable. Understanding these rules will empower you to simplify such expressions with ease. It’s essential to understand that an exponent represents repeated multiplication. The same goes for problems with fractional bases. For example, students will practice these problems with the understanding that (¾)^2 is the same as ¾ • ¾.

Simplifying exponents with fractional bases can be tricky, but with few basic exponents rules it becomes more manageable. Understanding these rules will empower you to simplify such expressions with ease. It’s essential to understand that an exponent represents repeated multiplication. The same goes for problems with fractional bases. For example, students will practice these problems with the understanding that (¾)^2 is the same as ¾ • ¾.

Simplifying exponents with fractional bases can be tricky, but with few basic exponents rules it becomes more manageable. Understanding these rules will empower you to simplify such expressions with ease. It’s essential to understand...

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