Final answer to the problem
$\frac{\left(2x^4-1\right)^{6}}{6u}-2x^4=-1$
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Step-by-step Solution
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- Integrate by partial fractions
- Integrate by substitution
- Integrate by parts
- Integrate using tabular integration
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- Weierstrass Substitution
- Exact Differential Equation
- Linear Differential Equation
- Separable Differential Equation
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1
Take the constant $\frac{1}{u}$ out of the integral
$\frac{1}{u}\int8\left(2x^4-1\right)^5x^3dx=2x^4-1$
Learn how to solve problems step by step online. Solve the differential equation int(((2x^4-1)^58x^3)/u)dx=2x^4-1. Take the constant \frac{1}{u} out of the integral. Solve the integral \frac{1}{u}\int8\left(2x^4-1\right)^5x^3dx and replace the result in the differential equation. Group the terms of the equation by moving the terms that have the variable x to the left side, and those that do not have it to the right side.
Final answer to the problem
$\frac{\left(2x^4-1\right)^{6}}{6u}-2x^4=-1$
