A. x−23(x−1)=2(x−2)(x+1)6(x2−1),52(x+1)=5(x+1)6(x2−1),x+3x2−1=2(x+3)6(x2−1)
B. x−23(x−1)=2(x−2)6(x2−1),52(x+1)=15(x−1)6(x2−1),x+3x2−1=6(x+3)6(x2−1)
C. x−23(x−1)=2(x−2)(x+1)6(x2−1),52(x+1)=15(x−1)6(x2−1),x+3x2−1=66(x2−1)
D. x−23(x−1)=2(x−2)(x+1)6(x2−1),52(x+1)=15(x−1)6(x2−1),x+3x2−1=6(x+3)6(x2−1)
x−23x−1=2x+1x−23.2x+1x−1=2x−26x2−1
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