SOLUTION: This is a triganometry problem using Vectors length and direcion. In a regatta, a sailboat sailed 33 km west and 73 km south from the port, and then took the shortest route back. F
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Question 188646: This is a triganometry problem using Vectors length and direcion. In a regatta, a sailboat sailed 33 km west and 73 km south from the port, and then took the shortest route back. Find the distance and southern most angle in the triangle.
I did find the distance which is 80.1 km.
Answer by Alan3354(69443) (Show Source): You can put this solution on YOUR website!
This is a triganometry problem using Vectors length and direcion. In a regatta, a sailboat sailed 33 km west and 73 km south from the port, and then took the shortest route back. Find the distance and southern most angle in the triangle.
I did find the distance which is 80.1 km.
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It's a right triangle, so use Pyth to find the hypotenuse.
d^2 = 33^2 + 73^2
d^2 = 1089 + 5329 = 6418
d = ~ 80.11 km
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The tangent of the southern angle is 33/73
The angle is ~ 24.33º
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