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Mathematics 8 Online
OpenStudy (crashonce):

Easy Trig Question FAN ANDA MEDAL

OpenStudy (crashonce):

\[\sin^2A/2 + \sin^2B/2 + \sin^2C/2 = 1-2sinA/2sinB/2sinC/2\]

OpenStudy (crashonce):

@ganeshie8

OpenStudy (crashonce):

@zepdrix

OpenStudy (jenniferjuice):

Sin[A]^2/2 + Sin[B]^2/2 + Sin[C]^2/2 = 1 - (Sin[A] Sin[B] Sinc[x])/4

OpenStudy (jenniferjuice):

Dont know if thats whats your looking for

OpenStudy (crashonce):

its sin^2 (A/2) etc.

OpenStudy (crashonce):

and on the RHS its 2 sin (A/2) etc

OpenStudy (jenniferjuice):

x = sin^(-1)((-2 sin(A/2) sin(B/2) sin(C/2)-sin^2(A/2)-sin^2(B/2)+1)^(1/C))

OpenStudy (jenniferjuice):

This might help, not really sure though.

OpenStudy (crashonce):

no theres no x

OpenStudy (jenniferjuice):

My bad, misplaced the parentheses.

OpenStudy (anonymous):

To me, the expression is unclear. I don't get what we are supposed to do. Can you use latex to type it clearer.??

OpenStudy (anonymous):

especially the right hand side, which is /.../.../ ??? divide/ divide/ divide. Ha!!!

OpenStudy (crashonce):

\[\sin^2\frac{ A }{2 }+\sin^2\frac{ B }{ 2 }+\sin^2\frac{ C }{ 2 }=1-2\sin \frac{ A }{ 2 }\sin \frac{ B }{ 2 }\sin \frac{ C }{ 2 }\]

OpenStudy (anonymous):

oh, I got it, it is sin (A/2) sin (B/2) sin(C/2) and we have to prove it, right?

OpenStudy (jenniferjuice):

Yeah, now looking at it I'm pretty sure its a proof.

OpenStudy (crashonce):

where A+B+C=180 sorry

OpenStudy (anonymous):

do you know the half angle formulas? or are you not to use them in this proof

OpenStudy (crashonce):

how would the half angle formula help?

OpenStudy (anonymous):

wait nevermind, thatsnot applicable.

OpenStudy (anonymous):

yeah sorry

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