If ∫√x4+x−4+2x3dx=ln|x|+axb+C, then absolute value of (ba) is (where a,b are fixed contants and C is constant of integration)

If ∫√x4+x−4+2x3dx=ln|x|+axb+C, then absolute value of (ba) is (w

1.	If ∫√x4+x−4+2x3dx=ln\|x\|+axb+C, then absolute value of (ba) is (where a,b are fixed contants and C is constant of integration)
Answer» If $\int \frac{\sqrt{x^{4} + x^{- 4} + 2}}{x^{3}} d x = ln \| x \| + \frac{a}{x^{b}} + C$ , then absolute value of $(\frac{b}{a})$ is (where $a, b$ are fixed contants and $C$ is constant of integration)