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  • (1+1/1997+1/1999+1/2001)×(1/1997+1/1999+1/2001+1/2003)-(1+1/1997+1/1999+1/2001+1/2003)×(1/1997+1/1999+1/2001)=[1+(1/1997

    (1+1/1997+1/1999+1/2001)×(1/1997+1/1999+1/2001+1/2003)-(1+1/1997+1/1999+1/2001+1/2003)×(1/1997+1/1999+1/2001)=[1+(1/1997+1/1999+1/2001)]×(1/1997+1/1999+1/2001+1/2003)-[1+(1/1997+1/1999+1/2001+1/2003)]×(1/1997+1/1999+1/2001)=1/1997+1/1999+1/2001+1/2003-1/1997-/1999-1/2001=1/2003
    數(shù)學(xué)人氣:810 ℃時(shí)間:2020-01-27 10:59:53
    優(yōu)質(zhì)解答
    設(shè)1/1997+1/1999+1/2001=A
    原式=(1+A)×(A+1/2003)-(1+A+1/2003)×A
    =(A+1/2003)+A×(A+1/2003)-A-(A+1/2003)×A
    =1/2003
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