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Given that logx 64 = 3, evaluate x log\(_2\)8

Mathematics
WAEC 2015

Given that logx 64 = 3, evaluate x log\(_2\)8

  • A. 6
  • B. 9
  • C. 12
  • D. 24
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Correct Answer: Option C
Explanation

If logx 64 = 3, then \(64 = x^3\)

\(4^3 = x^3\)

Since the indices are equal,

x = 4

Hence, x log\(_2\)8 

= 4(3.log\(_2\)2)

= where log\(_2\)2 = 1(1)

= 12 X 1 

= 12


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