Given that \(81\times 2^{2n-2} = K, find \sqrt{K}\)

MATHEMATICS
WAEC 1999

Given that \(81\times 2^{2n-2} = K, find \sqrt{K}\)

  • A. \(4.5\times 2^{n}\)
  • B. \(4.5\times 2^{2n}\)
  • C. \(9\times 2^{n-1}\)
  • D. \(9\times 2^{2n}\)

Correct Answer: C. \(9\times 2^{n-1}\)

Explanation

\(K = 81 \times 2^{2n - 2}\)

\(\sqrt{K} = \sqrt{81 \times 2^{2n - 2}}\)

= \(9 \times 2^{n - 1}\)



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