" iF "H_(1),H_(2),-,H_(n)" are "n" harmonic means between "a" and "b(!=a)," then the value of "(H_(1)+a)/(H_(1)-a)+(H_(n)+b)/(H_(n)-b)=

If H_(1), H_(2), ….. H_(n) are n harmonic means between a and b ( ne a), then the value of (H_(1) + a)/(H_(1) - a) + (H_(n) + b)/(H_(n) - b)

If the harmonic mean between a and b be H, then the value of (1)/(H-a)+(1)/(H-b) is-

If the harmonic mean between a and b be H, then the value of 1/(H-a)+1/(H-b) =?

If H_(1),H_(2)…H_(4) be (n-1) harmonic means between a and b, then (H_(1)+a)/(H_(1)-a)+(H_(n-1)+b)/(H_(n-1)-b) is equal to

8.If H1,H2,......, H2010are 2010 harmonic means between a and b(#a) ,then value of (H_(1)+a)/(H1-a)+(H_(2010)+b)/(H_(2010)-b) is equal to

If H_(1),H_(2),...,H_(20) are 20 harmonic means between 2 and 3, then (H_(1)+2)/(H_(1)-2)+(H_(20)+3)/(H_(20-3))= a.20 b.21c.40d.38

If H_1,H_2,H_3,.......H_n be n harmonic means between a and b then (H_1+a)/(H_1-a)+(H_n+b)/(H_n-b)=

If H be the harmonic mean of a and b then find the value of H/a+H/b-2