Find the value of tan(α + β), given that cot α = 1/2, α ∈ (π,3π/2) and sec β = -5/3, β ∈ (π/2,π) - Sarthaks eConnect | Largest Online Education Community
![SOLVED:Establish each identity. \cot (\alpha-\beta)=\frac{\cot \alpha \cot \beta+1}{\cot \beta-\cot \alpha} SOLVED:Establish each identity. \cot (\alpha-\beta)=\frac{\cot \alpha \cot \beta+1}{\cot \beta-\cot \alpha}](https://cdn.numerade.com/previews/b9004e14-57c0-49de-a3b8-9b6438123a71_large.jpg)
SOLVED:Establish each identity. \cot (\alpha-\beta)=\frac{\cot \alpha \cot \beta+1}{\cot \beta-\cot \alpha}
![Prove that cot A-tan A=2cot 2A and deduce that tan alpha +2tan 2alpha +4tan 4alpha +8cot 8alpha =cot alpha | Snapsolve Prove that cot A-tan A=2cot 2A and deduce that tan alpha +2tan 2alpha +4tan 4alpha +8cot 8alpha =cot alpha | Snapsolve](https://wb-qb-sg-oss.bytededu.com/mobile/task_381452/1592110872/3c6b23e0-e6bd-428b-ac97-b72d0956035c.jpg!content)
Prove that cot A-tan A=2cot 2A and deduce that tan alpha +2tan 2alpha +4tan 4alpha +8cot 8alpha =cot alpha | Snapsolve
![If cot(alpha +beta )=0, then sin(alpha +2beta )=(a) cos2beta (b) cosalpha (c) sinbeta (d) sinalpha | Snapsolve If cot(alpha +beta )=0, then sin(alpha +2beta )=(a) cos2beta (b) cosalpha (c) sinbeta (d) sinalpha | Snapsolve](https://wb-qb-sg-oss.bytededu.com/lms-office/20200610/1591784624437461766_787954192fda3bdb246d411555d39427_image1.png!content)
If cot(alpha +beta )=0, then sin(alpha +2beta )=(a) cos2beta (b) cosalpha (c) sinbeta (d) sinalpha | Snapsolve
Prove: (sin α + cos α) (tan α + cot α) = sec α + cosec α - Sarthaks eConnect | Largest Online Education Community
![f \cot ( \alpha + \beta ) = 0 , \) then the value of \( \sin ( \alpha + 2 \beta ) \) is \( a \sin \alpha \) c. \( \sin \alpha \) or cos \( \beta \) b. only cos \( \beta \) d. None of these f \cot ( \alpha + \beta ) = 0 , \) then the value of \( \sin ( \alpha + 2 \beta ) \) is \( a \sin \alpha \) c. \( \sin \alpha \) or cos \( \beta \) b. only cos \( \beta \) d. None of these](https://d2rrqu68q7r435.cloudfront.net/images/9602233/77dbd3b3-e872-4396-81ed-513e43baa4be.jpg)
f \cot ( \alpha + \beta ) = 0 , \) then the value of \( \sin ( \alpha + 2 \beta ) \) is \( a \sin \alpha \) c. \( \sin \alpha \) or cos \( \beta \) b. only cos \( \beta \) d. None of these
![Please solve q.26 part one? If cot((alpha+beta)/2)+cot((beta+gamma)/2)+cot ((gamma+alpha)/2)=0 Rtp cosalpha+costheta+cosgamma=3cos(alpha+beta+gamma) | Socratic Please solve q.26 part one? If cot((alpha+beta)/2)+cot((beta+gamma)/2)+cot ((gamma+alpha)/2)=0 Rtp cosalpha+costheta+cosgamma=3cos(alpha+beta+gamma) | Socratic](https://useruploads.socratic.org/pitztrLRQOpTjJqnB1Ig_283442608481355308.jpg)
Please solve q.26 part one? If cot((alpha+beta)/2)+cot((beta+gamma)/2)+cot ((gamma+alpha)/2)=0 Rtp cosalpha+costheta+cosgamma=3cos(alpha+beta+gamma) | Socratic
![A stationary balloon is observed from 3 points A, B and C on the plane ground and is found that its angle of elevation from each point is alpha . If ABC = A stationary balloon is observed from 3 points A, B and C on the plane ground and is found that its angle of elevation from each point is alpha . If ABC =](https://d2rrqu68q7r435.cloudfront.net/images/4976662/befe6e71-9e78-45ad-826e-dbaadf23e62d.jpg)
A stationary balloon is observed from 3 points A, B and C on the plane ground and is found that its angle of elevation from each point is alpha . If ABC =
![Cot alpha - tan alpha = 2 cot 2 alpha - Maths - Trigonometric Functions - 13626103 | Meritnation.com Cot alpha - tan alpha = 2 cot 2 alpha - Maths - Trigonometric Functions - 13626103 | Meritnation.com](https://s3mn.mnimgs.com/img/shared/content_ck_images/ck_5ce3f313811cd.jpeg)