设shX=[e^x-(1/e)^x]/2,chx=[e^x+(1/e)^x]/2,证明(shx)‘=chx,(chx)’=shx

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设shX=[e^x-(1/e)^x]/2,chx=[e^x+(1/e)^x]/2,证明(shx)‘=chx,(chx)’=shx

设shX=[e^x-(1/e)^x]/2,chx=[e^x+(1/e)^x]/2,证明(shx)‘=chx,(chx)’=shx
设shX=[e^x-(1/e)^x]/2,chx=[e^x+(1/e)^x]/2,证明(shx)‘=chx,(chx)’=shx

设shX=[e^x-(1/e)^x]/2,chx=[e^x+(1/e)^x]/2,证明(shx)‘=chx,(chx)’=shx
(shX) '=[e^x-(1/e)^x·(-x) ']/2=[e^x+(1/e)^x]/2=chX
(chX) '=[e^x+(1/e)^x·(-x) ']/2=[e^x-(1/e)^x]/2=shX
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