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求证 log(a) (M·N)=log(a) M+log(a) N
人气:485 ℃ 时间:2020-04-10 04:58:17
解答
证明:设log(a)(mn)=k 则有:a^k=mn
log(a)m=x 则有:a^x=m
log(a)n=y 则有:a^y=n
可得:mn=a^x*a^y=a^(x+y)=a^k
即:k=x+y
得:log(a)(mn)=log(a)m+log(a)n很精彩,请问老师如何求证 a^x*a^y=a^(x+y)?
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