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B
93log7
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C
7log3
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D
37
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Solution
The correct option is A3log7 7x=1000 7x=103 Take the common logarithm of both sides, and take advantage of the property of the logarithm of a power log7x=log103 xlog7=3log10 xlog7=3×1 As, log1010=1 So, xlog7=3 x=3log7