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- Integrate by partial fractions
- Product of Binomials with Common Term
- FOIL Method
- Integrate by substitution
- Integrate by parts
- Integrate using tabular integration
- Integrate by trigonometric substitution
- Weierstrass Substitution
- Prove from LHS (left-hand side)
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Multiply and divide the fraction $\frac{\sqrt{x+2}}{\sqrt{x-2}+\sqrt{x+1}}$ by the conjugate of it's denominator $\sqrt{x-2}+\sqrt{x+1}$
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$\frac{\sqrt{x+2}}{\sqrt{x-2}+\sqrt{x+1}}\frac{\sqrt{x-2}-\sqrt{x+1}}{\sqrt{x-2}-\sqrt{x+1}}$
Learn how to solve rationalisation problems step by step online. Rationalize and simplify the expression ((x+2)^(1/2))/((x-2)^(1/2)+(x+1)^(1/2)). Multiply and divide the fraction \frac{\sqrt{x+2}}{\sqrt{x-2}+\sqrt{x+1}} by the conjugate of it's denominator \sqrt{x-2}+\sqrt{x+1}. Multiplying fractions \frac{\sqrt{x+2}}{\sqrt{x-2}+\sqrt{x+1}} \times \frac{\sqrt{x-2}-\sqrt{x+1}}{\sqrt{x-2}-\sqrt{x+1}}. Solve the product of difference of squares \left(\sqrt{x-2}+\sqrt{x+1}\right)\left(\sqrt{x-2}-\sqrt{x+1}\right).
