Trigonometric Identities is considered one of the most asked concept.
43 Questions around this concept.
If then for all real
The sum of all values of $\theta \epsilon(0, \pi / 2)$ satisfying $\sin ^2 2 \theta+\cos ^4 2 \theta=3 / 4$ is:
For $\alpha, \beta \in(0, \pi / 2)$, let $3 \sin (\alpha+\beta)=2 \sin (\alpha-\beta)$ and a real number $\mathrm{k}$ be such that $\tan \alpha=\mathrm{k} \tan \beta$. Then, the value of $\mathrm{k}$ is equal to
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$\sqrt{1-\sin^{2}\theta}$ equals
$\cos ^{-1} x=\tan ^{-1} x$, then $\cos ^2 \theta=$ ?
If $x \operatorname{cosec} \theta+y \cot \theta=z$, then the value of $x \cot \theta+y \operatorname{cosec} \theta$
If $\sin x+\sin ^2 x=1, x \in\left(0, \frac{\pi}{2}\right)$, then
$
\begin{aligned}
& \left(\cos ^{12} x+\tan ^{12} x\right)+3\left(\cos ^{10} x+\tan ^{10} x+\cos ^8 x+\tan ^8 x\right) \\
& +\left(\cos ^6 x+\tan ^6 x\right) \text { is equal to }
\end{aligned}
$
Trigonometric Identities
These identities are the equations that hold true regardless of the angle being chosen.
$
\begin{aligned}
& \sin ^2 t+\cos ^2 t=1 \\
& 1+\tan ^2 t=\sec ^2 t \\
& 1+\cot ^2 t=\csc ^2 t \\
& \tan t=\frac{\sin t}{\cos t}, \quad \cot t=\frac{\cos t}{\sin t}
\end{aligned}
$
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