resolve into partial fraction 3x+1/(x_2)(X+1)
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Answer:
7/3(x-2) + 2/3(X+1)
Step-by-step explanation:
3x+1/(x-2)(X+1)=A/X-2 + B/X+1
LCM
3x+1/(x-2)(X+1)=A(X+1)+B(x-2)/(x-2)(X+1)
both the denominator are same so let's cancel them
3x+1=A(X+1)+B(x-2)----------1
when X=2, after simplyfying we get A=7/3
when X=1 , after substituting A's value we get B=2/3
substituting A and B value in eq 1
3x+1/(x-2)(X+1)=7(X+1)/3(x-2)(X+1)+2(x-2)/3(x-2)(X+1)
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