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Question

If log102=a and log103=b, then log5.4 can be expressed as

A
a3b1
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B
a+3b+1
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C
a+3b1
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D
a3b+1
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Solution

The correct option is B a+3b1
x=log5.4
x=log275
x=log33log102 ....(logab=logalogb)
x=3log3(log10log2) ....logab=bloga
x=3b1+a

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