Final answer to the problem
$\frac{4\left(1-\sqrt{8}-\sqrt{3}\right)}{1- \left(\sqrt{3}-\sqrt{8}\right)^2}$
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Step-by-step Solution
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- Integrate by partial fractions
- Product of Binomials with Common Term
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1
Multiply and divide the fraction $\frac{4}{1-\sqrt{8}+\sqrt{3}}$ by the conjugate of it's denominator $1-\sqrt{8}+\sqrt{3}$
$\frac{4}{1-\sqrt{8}+\sqrt{3}}\cdot \frac{1-\sqrt{8}-\sqrt{3}}{1-\sqrt{8}-\sqrt{3}}$
Learn how to solve problems step by step online. Rationalize and simplify the expression 4/(1-*8^(1/2)3^(1/2)). Multiply and divide the fraction \frac{4}{1-\sqrt{8}+\sqrt{3}} by the conjugate of it's denominator 1-\sqrt{8}+\sqrt{3}. Multiplying fractions \frac{4}{1-\sqrt{8}+\sqrt{3}} \times \frac{1-\sqrt{8}-\sqrt{3}}{1-\sqrt{8}-\sqrt{3}}. Solve the product of difference of squares \left(1-\sqrt{8}+\sqrt{3}\right)\left(1-\sqrt{8}-\sqrt{3}\right).
Final answer to the problem
$\frac{4\left(1-\sqrt{8}-\sqrt{3}\right)}{1- \left(\sqrt{3}-\sqrt{8}\right)^2}$
Exact Numeric Answer
$70.490209$
