What are the two cases in which the Laws of Sines can be applied to solve a non-right triangle? Case I. You know the measures of two angles and any side of the triangle. Case II. You know the measures of two sides and an angle opposite one of the two known sides. Case III. You know the measures of two sides and the included angle. Case IV. You know the measures of all three sides. A. Case I and Case III B. Case II and Case IV C. Case III and Case IV D. Case I and Case II

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What are the two cases in which the Laws of Sines can be applied to solve a non-right triangle? Case I. You know the measures of two angles and any side of the triangle. Case II. You know the measures of two sides and an angle opposite one of the two known sides. Case III. You know the measures of two sides and the included angle. Case IV. You know the measures of all three sides. A. Case I and Case III B. Case II and Case IV C. Case III and Case IV D. Case I and Case II

Mathematics
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A
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It's not right? lol :)
The law of sines let's you set up a ratio a/Sin(A) = b/Sin(B) now, you can only set up that ratio if you have a side and its opposite angle. Go through those cases and see which ones describe a situation like that where you know an angle and the side opposite it.
Oooo, okay thank you @SmoothMath :)
My pleasure =)
Bro @SmoothMath for the case I) they say there are 2 angles u then obviously will know the other one...so case 1 is correct...and the case 111) they have mention the included angle...
Case 1 is correct. Yes. Case 3 looks like this: |dw:1335238727974:dw| If I knew a and A, then I could write a/sin(A) if I knew b and B, then I could write b/sin(B) if I knew c and C, then I could write c/sin(C)
I think you guys both helped me!
What a sweetheart. :3
Haha how could I be complaining about you being sweet?

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