Question

$\tan(\pi \div 4 + x) \div \tan(\pi \div 4 - x)$
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Answer 1

This is a squashed inline fraction 2323, written using the code \frac{2}{3}.

This is an inline fraction in displaystyle 2323, written using the code \dfrac{2}{3}.

FormulaLaTeX-code3⋅5=153⋅5=153\cdot5=15n×mn×mn\times m±2±2\pm 22÷32÷32\div 32323\frac{2}{3}2–√2\sqrt{2}8–√3=813=283=813=2\sqrt[3]{8}=8^{\frac{1}{3}}=22/34/52/34/5\frac{2/3}{4/5}23452345\frac{\frac{2}{3}}{\frac{4}{5}}23452345\frac{\dfrac{2}{3}}{\dfrac{4}{5}}

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