已知log5(√6+1)+log2(√2-1)=a,则log5(√6-1)+log2(√2+1)=
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! ;<̟iĵϛWU11--*laߡ,5yZx'`noƅ `E?8d24ۢPɾM9 已知log5(√6+1)+log2(√2-1)=a,则log5(√6-1)+log2(√2+1)= 已知log5(√6+1)+log2(√2-1)=a,则log5(√6-1)+log2(√2+1)= 注意到 (-1+√6)(√6+1)=6-1=5 => -1+√6=5/(1+√6)
已知log5(√6+1)+log2(√2-1)=a,则log5(√6-1)+log2(√2+1)=
设:log5(√6-1)+log2(√2+1)= b
a+b=log5(√6+1)+log2(√2-1)+log5(√6-1)+log2(√2+1)
=log5〔(√6+1)(√6-1)〕+log2〔(√2-1)(√2+1)〕
=log5(6-1)+log2(2-1)
=1+0=1
所以log5(√6-1)+log2(√2+1)= b=1-a
(1+√2)(-1+√2)=2-1=1 => 1+√2 =1/(-1+√2)
log5(-1+√6)+log2(1+√2)
=log5[5/(1+√6)] + log2[1/(-1+√2)]
=log5(5)-log5(1+√6)-log2(-1+√2)
=1-a
已知log5(√6+1)+log2(√2-1)=a,则log5(√6-1)+log2(√2+1)=
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