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Evaluate. Write your answer as a whole number or as a simplified fraction.

2^(-2)*6^(-3)*10=

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Evaluate. Write your answer as a whole number or as a simplified fraction.\newline222^{-2} \cdot 636^{-3} \cdot 1010 ==\newline

Full solution

Q. Evaluate. Write your answer as a whole number or as a simplified fraction.\newline222^{-2} \cdot 636^{-3} \cdot 1010 ==\newline
  1. Simplify 222^{-2}: First, let's simplify 222^{-2}. This means 1/(22)1/(2^2), which is 1/41/4.
  2. Simplify 636^{-3}: Next, simplify 636^{-3}. This is the same as 1/(63)1/(6^3), which is 1/2161/216.
  3. Multiply fractions: Now, multiply 14\frac{1}{4} by 1216\frac{1}{216}. This gives us 1864\frac{1}{864}.
  4. Multiply by 1010: Finally, multiply 1864\frac{1}{864} by 1010. This is the same as 10864\frac{10}{864}, which can be simplified.
  5. Simplify final result: Simplify 10864\frac{10}{864} by dividing both numerator and denominator by 22. This gives us 5432\frac{5}{432}.

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