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Q.
- Rewrite with : Rewrite the integral with to the power of .
- Pull out constant: Pull out the constant .
- Integrate : Integrate with respect to .
- Simplify expression: Simplify the expression.(\frac{\(1\)}{\(26\)})(\frac{\(-2\)}{\(1\)})x^{(-\frac{\(1\)}{\(2\)})} + C = (\frac{\(-2\)}{\(26\)})x^{(-\frac{\(1\)}{\(2\)})} + C
- Reduce fraction: Reduce the fraction \(-\frac{2}{26} to .\left(-\frac{\(2\)}{\(26\)}\right)x^{-\frac{\(1\)}{\(2\)}} + C = \left(-\frac{\(1\)}{\(13\)}\right)x^{-\frac{\(1\)}{\(2\)}} + C
- Rewrite as \(\frac{1}{\sqrt{x}}: Rewrite as .
$\left(-\frac{\(1\)}{\(13\)}\right)x^{-\frac{\(1\)}{\(2\)}} + C = \left(-\frac{\(1\)}{\(13\)}\right)\left(\frac{\(1\)}{\sqrt{x}}\right) + C
