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The steps to prove the Law of Sines with reference to ∆ABC are given. Arrange the steps in the correct order. Tiles csinA=asinC sinA=hc, sinC=ha Similarly, prove that csinC=bsinB. Draw a perpendicular, AD, from point A to side BC. Let AD=h. Divide both sides by sinA×sinC. asinA=bsinB=csinC csinAsinA×sinC=asinCsinA×sinC csinC=asinA h=csinA,h=asinC
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