Easy Trig Question FAN ANDA MEDAL
\[\sin^2A/2 + \sin^2B/2 + \sin^2C/2 = 1-2sinA/2sinB/2sinC/2\]
@ganeshie8
@zepdrix
Sin[A]^2/2 + Sin[B]^2/2 + Sin[C]^2/2 = 1 - (Sin[A] Sin[B] Sinc[x])/4
Dont know if thats whats your looking for
its sin^2 (A/2) etc.
and on the RHS its 2 sin (A/2) etc
x = sin^(-1)((-2 sin(A/2) sin(B/2) sin(C/2)-sin^2(A/2)-sin^2(B/2)+1)^(1/C))
This might help, not really sure though.
no theres no x
My bad, misplaced the parentheses.
To me, the expression is unclear. I don't get what we are supposed to do. Can you use latex to type it clearer.??
especially the right hand side, which is /.../.../ ??? divide/ divide/ divide. Ha!!!
\[\sin^2\frac{ A }{2 }+\sin^2\frac{ B }{ 2 }+\sin^2\frac{ C }{ 2 }=1-2\sin \frac{ A }{ 2 }\sin \frac{ B }{ 2 }\sin \frac{ C }{ 2 }\]
oh, I got it, it is sin (A/2) sin (B/2) sin(C/2) and we have to prove it, right?
Yeah, now looking at it I'm pretty sure its a proof.
where A+B+C=180 sorry
do you know the half angle formulas? or are you not to use them in this proof
how would the half angle formula help?
wait nevermind, thatsnot applicable.
yeah sorry
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