
计算(log4^3+log2^3)(log3^2+log9^4) 过程
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(log4^3+log2^3)(log3^2+log9^4)
=[(1/2)log2^3+log2^3](log3^2+log3^2)
=(3/2)log2^3*(2log3^2)
=(3/2)*2
=3
=[(1/2)log2^3+log2^3](log3^2+log3^2)
=(3/2)log2^3*(2log3^2)
=(3/2)*2
=3
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