If `int (3x+4)/(x^3-2x-4) \ dx = log|x-2| + k logf(x) + c`, then (i) `f(x) = |x^2+2x+2|` (ii) `f(x) = x^2+2x+2` (iii) `k=1/2` (iv) `k=-1/4`

Similar Questions

Explore conceptually related problems

If int (3x+4)/(x^(3)-2x-4) dx = log |x-2|+ lamda log [f(x)]+c, then-

If int(2)/(1-x^(4))dx = k log[(1+x)/(1-x)]+tan^(-1)x + c then k=

If int (sec^(2) x)/(3 + 4 tan x) dx = K log | 3 + 4 tan x | + C then 1/K =

If int (2^(x))/(1 - 4^(x)) dx = K log |(1 + 2^(x))/(1 -2^(x))| + C then K =

int 2/(1-x^(4)) dx = k log ((1+x)/(1-x)) + tan^(-1)x then k =

If int(1)/(cos^(2)x(1-4tan^(2)x))dx=K log|(1+2tan x)/(1-2tan x)|+c, then K=

int(x^(2))/((x^(2)-4)^(3/2))dx=log|x+sqrt(x^(2)-4)|+A+c then A=

Let int((4+3x)dx)/((x^3-2x-4))=ln|(x-k)/(sqrt(x^2+k x+1))|+C ,then(k^2+l^2)= (i) 8 (ii) 6 (iii) 0 (iv) 4