180 Two angles are 45 degrees and between them the third angle is 90 degrees.
Left triangle.
S=180n-360
Let side opposite the 60 degree angle be "N" Then N/17 = sin 60 degrees or N = 17 x sin 60 = (17/2) x Root of 3 = 8.5 x 1.732 = 14.722
A triangle has 180 degrees, a rectangle has 360, a pentagon 540 etc. So the # of degrees = (number of sides - 2) * 180. So 3600 = 180 ( N - 2) means 20 = N - 2 so N = 22. A 22-sided polygon will have 3600 degrees.
Ther are 3 angle in a triangle. For an Equilateral triangle, all the angles are 60 degrees. However for any other triangle u need the formula (n-2)x180/n n= Number of sides.
180 Two angles are 45 degrees and between them the third angle is 90 degrees.
n is the smallest angle, n+1 is the next and n+2 is the third one. n+(n+1)+(n+2)=180 so 3n+3=180 3n=177 n=59 and then next two are 60 and 61.
Left triangle.
The angle sum of a triangle is 180. 180(n mulitiply by 2) 180 mulitiply by n= answer
S=180n-360
Let side opposite the 60 degree angle be "N" Then N/17 = sin 60 degrees or N = 17 x sin 60 = (17/2) x Root of 3 = 8.5 x 1.732 = 14.722
A triangle has 180 degrees, a rectangle has 360, a pentagon 540 etc. So the # of degrees = (number of sides - 2) * 180. So 3600 = 180 ( N - 2) means 20 = N - 2 so N = 22. A 22-sided polygon will have 3600 degrees.
Draw a line from each corner to a single point inside the polygon. For n sides you have n triangles. Each triangle has a total of 180 degrees, so that makes 180n degrees. but we want the angles around the polygon only, so we have to subtract the angles round the point in the middle. which is 360 degrees = 2x180 degrees. So the result is (n-2)x180 degrees. Check: for a rectangle, n=4 giving 360 degrees OK. For a triangle n=3, giving 180 degrees OK. For a straight line (there and back) n=2, result 0 degrees OK.
60 N 8 E is Møsvatn Austfjell and the country is Norway.
The sum of the exterior angles of any convex polygon is always 360 degrees. The sum of the interior angles of any convex n-gon is (n-2) * 180 degrees, because any convex n-gon can be represented as n-2 triangles, and the sum of the interior angles of a triangle is 180 degrees.
180*(n-2) degrees.