Question
Show the following quadratic equation:
$\text{x}^2-(3\sqrt{2}+2\text{i})\text{x}+6\sqrt{2}\text{ i}=0$
$\text{x}^2-(3\sqrt{2}+2\text{i})\text{x}+6\sqrt{2}\text{ i}=0$
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Find the sum of the following arithmetic progression:
$9,\ \frac{9}{2},\ \frac{15}{2},\ ...$ to 25 terms.
$\frac{\text{2x}-1}{\text{x}^2+1}$
Find the 7th term in the expansion of $\Big(3\text{x}^2-\frac{1}{\text{x}^3}\Big)^{10}$