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Consider a triangle ABC with interior angles A, B and C, and the corresponding opposite sides a,b and c. Show that the area of ABC is given by : [a^(2)sinBsinC]/(2sinA) [URGENT]
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OK. So trig ratios.
|dw:1366513987239:dw|Now, we know it is a triangle, but not if it is right or not. So we have to use something other than the typical 1/2 bh.
yeah
We have to arrive at:\[\frac{a^{2}\sin B\sin C}{2\sin A)\]
yup...
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Hmm... the math formatting did not work right for me there. Odd. AH! I see the mistake. \[\frac{a^{2}\sin B\sin C}{2\sin A}\] OK. There we are. If you think about it, there are right triangles hidden in there that tell you a bit about the relationships between the different angles.
what do you mean?
|dw:1366514558650:dw|
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