![trigonometry - If $\cos (α + β) = 4 / 5$ and $\sin (α – β) = 5 / 13$, where $α$ lie between $0$ and $\pi/4$, find the value of $\tan2α$. - Mathematics Stack Exchange trigonometry - If $\cos (α + β) = 4 / 5$ and $\sin (α – β) = 5 / 13$, where $α$ lie between $0$ and $\pi/4$, find the value of $\tan2α$. - Mathematics Stack Exchange](https://i.stack.imgur.com/a8BWP.jpg)
trigonometry - If $\cos (α + β) = 4 / 5$ and $\sin (α – β) = 5 / 13$, where $α$ lie between $0$ and $\pi/4$, find the value of $\tan2α$. - Mathematics Stack Exchange
If pi < α < 3pi/2, then the expression (4sin^4 α + sin^2 2α) + 4cos^2(pi/4 - α/2) is equal to - Sarthaks eConnect | Largest Online Education Community
![If` pi/2 ltalpha ltpi, pi ltbeta lt3pi/2; sin alpha = 15/17 and tan beta = 12/5`, then the valu... - YouTube If` pi/2 ltalpha ltpi, pi ltbeta lt3pi/2; sin alpha = 15/17 and tan beta = 12/5`, then the valu... - YouTube](https://i.ytimg.com/vi/f6dm5XlzAqY/maxresdefault.jpg)
If` pi/2 ltalpha ltpi, pi ltbeta lt3pi/2; sin alpha = 15/17 and tan beta = 12/5`, then the valu... - YouTube
How will you prove that [math]\sin \alpha + \sin \left(\alpha + \frac{2\pi}{3}\right)+ \sin \left(\alpha + \frac{4\pi}{3}\right) = 0[/math]? - Quora
![Identity transformations of Trigonometric Expressions.prove the following identities. 1 - sin 4alpha + cot (3/4 pi - 2alpha ) cos 4alpha = 0. Identity transformations of Trigonometric Expressions.prove the following identities. 1 - sin 4alpha + cot (3/4 pi - 2alpha ) cos 4alpha = 0.](https://haygot.s3.amazonaws.com/questions/1125971_887005_ans_426b69bddca940d190951c22c5ec0387.jpg)
Identity transformations of Trigonometric Expressions.prove the following identities. 1 - sin 4alpha + cot (3/4 pi - 2alpha ) cos 4alpha = 0.
![Simplify: (cos(2pi + alpha)"cosec" (pi - alpha) tan (pi/2 + alpha))/("sec" ( pi/2 + alpha) sin ((3pi)/2 - alpha) cot (2pi - alpha)) Simplify: (cos(2pi + alpha)"cosec" (pi - alpha) tan (pi/2 + alpha))/("sec" ( pi/2 + alpha) sin ((3pi)/2 - alpha) cot (2pi - alpha))](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/234800905_web.png)