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根据方程特点,考虑引入中间量
令x-7=y,则 1/(y+3)+1/(y-3)=1/(y-1)+1/(y+1)
( (y-3)+(y+3))/(y-3)(y+3)=((y+1)+(y-1))/(y-1)(y+1)
2y/(y-3)(y+3)=2y/(y-1)(y+1)
2y/(y^2-9)=2y/(y^2-1)
y=0
即x-7=0
x=7
令x-7=y,则 1/(y+3)+1/(y-3)=1/(y-1)+1/(y+1)
( (y-3)+(y+3))/(y-3)(y+3)=((y+1)+(y-1))/(y-1)(y+1)
2y/(y-3)(y+3)=2y/(y-1)(y+1)
2y/(y^2-9)=2y/(y^2-1)
y=0
即x-7=0
x=7
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