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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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Factor the sum or difference of cubes using the formula: $a^3\pm b^3 = (a\pm b)(a^2\mp ab+b^2)$
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$\left(\sqrt[3]{x^{30}}+\sqrt[3]{y^{30}}\right)\left(\sqrt[3]{\left(x^{30}\right)^{2}}-\sqrt[3]{x^{30}}\sqrt[3]{y^{30}}+\sqrt[3]{\left(y^{30}\right)^{2}}\right)$
Learn how to solve polynomial factorization problems step by step online. Factor the expression x^30+y^30. Factor the sum or difference of cubes using the formula: a^3\pm b^3 = (a\pm b)(a^2\mp ab+b^2). Simplify \sqrt[3]{x^{30}} using the power of a power property: \left(a^m\right)^n=a^{m\cdot n}. In the expression, m equals 30 and n equals \frac{1}{3}. Multiply the fraction and term in 30\cdot \left(\frac{1}{3}\right). Divide 30 by 3.
