Hi djnekkid, Using trigonometry, DK can be solved, albeit with a lot of maths. In this case, however, we cannot just use a single sine formula to solve for the missing side, as triangle SDK is not a right triangle. So, to solve for oblique triangles, we must see what information we have and use either the (law of sines) or the (law of cosines + the law of sines) to solve the triangle. For simplicity, I'm renaming the points of the triangle A, B, and C starting from point S and going around clockwise. Therefore, their opposite sides of each angle are their lowercase letters (e.g., SD is now side c). First, we must see how much information we have. In this case, we know two sides and their inclusive angle (SAS). So, we will need to use a tag-team of the law of cosines to solve for a (the missing side), then use the law of sines to solve for the rest of the triangle (which isn't necessary, as you only wanted the missing side). The law of cosines states that: (a^2) = (b^2) + (c^2) - (2bc(cosA)) (I have yet to figure out how to insert a formula into vBulletin, so bear with me ) So, by adding a big ol' square root bar over both sides: (a) = sqrt[(b^2) + (c^2) - (2bc(cosA))] Given the information, we can now work the equation out: (a) = sqrt[(4.296E14) + (1.850E14) - (2(13599840)(20726195)(cos(44.36))) (a) = sqrt[(4.296E14) + (1.850E14) - (2(13599840)(20726195)(0.715)) (a) = sqrt[(4.296E14) + (1.850E14) - (4.031E14)] (a) = sqrt[(2.114745161E14)] (a) = 14542163.39 There you have it! Your missing side is approximately 14542163 meters. I hope this is correct. If I'm wrong, my freshman ego is going to take a major hit