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If \(\frac{3^{(1-n)}}{9^{-2n}}=\frac{1}{9}\) find n

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Mathematics WAEC 2003

If \(\frac{3^{(1-n)}}{9^{-2n}}=\frac{1}{9}\) find n

  • \(-\frac{3}{2}\)
  • \(\frac{1}{3}\)
  • -1 checkmark
  • -3

The correct answer is: C

Explanation

\(\frac{3^{(1-n)}}{9^{-2n}}=\frac{1}{9}\\
3^{1-n}\times 3^{-2(-2n)} = 3^{-2}\\
1-n-2(-2n)= -2\\
1-n+4n=-2\\
n=-1\)
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