Amity University-Noida B.Tech Admissions 2026
Among top 100 Universities Globally in the Times Higher Education (THE) Interdisciplinary Science Rankings 2026
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
JEE Main 2026 Session 2 Memory Based Questions: April 5: Shift 1 | Shift 2 | April 4: Shift 1 | Shift 2 | All Shift
JEE Main 2026: Rank Predictor | College Predictor | YouTube Live Analysis: April-5 Shift 2
JEE Main Prep: Last 10 Year's Ques | Most Repeated Questions| High Scoring Chapters
Don't Miss: Mock Test | Important Formulas | Foreign Universities in India
$\sqrt{1-\sin^{2}\theta}$ 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}
$
Among top 100 Universities Globally in the Times Higher Education (THE) Interdisciplinary Science Rankings 2026
Last Date to Apply: 29th April | Ranked #43 among Engineering colleges in India by NIRF | Highest Package 1.3 CR , 100% Placements
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}
$
"Stay in the loop. Receive exam news, study resources, and expert advice!"