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Simplify to a single power of 3 :

(3^(5))/(3^(2))
Answer: 3^◻

Simplify to a single power of 33 :\newline3532 \frac{3^{5}}{3^{2}} \newlineAnswer: 3 3 ^\square

Full solution

Q. Simplify to a single power of 33 :\newline3532 \frac{3^{5}}{3^{2}} \newlineAnswer: 3 3 ^\square
  1. Apply Quotient Rule: Apply the quotient rule for exponents which states that when dividing like bases, you subtract the exponents. \newlineCalculation: (35)/(32)=3(52)(3^{5})/(3^{2}) = 3^{(5-2)}\newlineMath error check:
  2. Calculate Exponents: Perform the subtraction in the exponent.\newlineCalculation: 3(52)=333^{(5-2)} = 3^3\newlineMath error check:

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