Prove tan(y-z)+tan(z-x)+tan(x-y)=tan(y-z)tan(z-x)tan(x-y)
@ikram002p @ganeshie8 @bahrom7893
@zepdrix please help guys
@ikram002p any ideas?
im trying :) ill see if anything come out
thanks
@mayankdevnani any ideas
@CrashOnce this is a conditional identity :- \[\large \bf \tan A+tanB+tanC=tanAtanBtanC\] where, \[\large \bf A=y-z,B=z-x ~and~ C=x-y\] REMEMBER :- \[\large \bf A+B+B=180^o=\pi\]
yes @mayankdevnani that is what im trying to prove
use tang identity of sum? for all the tangents there is! and see what you get, manipulate that and see
*REMEMBER :-\[\large \bf A+B+C=180^o=\pi\]
i dont know the generating product formula for tangent
@mayankdevnani im assuming a+B+C=180 but it dosnt say
this is a conditional identity,remember if it is not given about angles we assume our condition that they form 180 degrees
yes i am trying to prove the identity, how do i do it
https://www.youtube.com/watch?v=XE8rQ8XW69A https://in.answers.yahoo.com/question/index?qid=20080520205215AARB7M3 @CrashOnce go through them
tan(a-b)=( tana -tanb)/(1+tanatanb) i think this will work
hope you understand. @CrashOnce
thanks@mayank
welcome :)
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