{【(a²-a)/(a-1)】-【a/(a+1)】}÷{1+【1/(a²-1)】}

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{【(a²-a)/(a-1)】-【a/(a+1)】}÷{1+【1/(a²-1)】}{【(a²-a)/(a-1)】-【a/(a+1)】}÷{1+【1/(a²-1)

{【(a²-a)/(a-1)】-【a/(a+1)】}÷{1+【1/(a²-1)】}
{【(a²-a)/(a-1)】-【a/(a+1)】}÷{1+【1/(a²-1)】}

{【(a²-a)/(a-1)】-【a/(a+1)】}÷{1+【1/(a²-1)】}
{【(a²-a)/(a-1)】-【a/(a+1)】}÷{1+【1/(a²-1)】}
={a-【a/(a+1)】}÷{1+【1/(a²-1)】}
=【a^2/(a+1)】÷【a^2/(a²-1)】
=a-1

=a-1 步骤={a²/a+1}÷{a²/a-1}=(a²/a+1)×(a²-1/a²)=a-1

a-1