If `A=(2x+1)/(2x-1), B=(2x-1)/(2x+1)` find `(1)/(A-B)-(2B)/(A^(2)-B^(2))`

If A=[(1,-1),(2,-1)],B=[(x,1),(y,-1)] and (A+B)^(2)=A^(2)+B^(2) then (x,y)=

If A=(x)/(x+1), B=(1)/(x+1), prove that ((A+B)^(2)+(A-B)^(2))/(A÷B)=(2(x^(2)+1))/(x(x+1)^(2))

If intx/((x-1)(2x-1))=int[A/(x-1)+B/(2x-1)]dx find A and B.

If A = (2x + 1)/(2x - 1) and B = (2x - 1)/(2x + 1) then A - B is equal to:

If A=(1+2x)/(1-2x) and B=(1-2x)/(1+2x) , then the value of (A+B)/(A-B) is: यदि A=(1+2x)/(1-2x) और B=(1-2x)/(1+2x) , (A+B)/(A-B) का मान ज्ञात करें

If (2x-1)/((x+1)(x^(2)-1))=(A)/(x-1)+(B)/(x+1)+(C )/((x+1)^(2)) , then A , B , C , respectively are _______.

If (2x+5)/((x-1)(x-2))=(A)/((x-1))+(B)/((x-2)) then (A,B) is

Prove that (i) (a^(-1))/(a^(-1) + b^(-1)) + (a^(-1))/(a^(-1)-b^(-1)) = (2b^(2))/(b^(2) -a^(2)) (ii) (1)/(1+x^(a-b)) + (1)/(1+x^(b-a)) = 1