Prove in elliptic geometry the sum of the measures of the in

Prove in elliptic geometry the sum of the measures of the interior angles of any convex quadrilateral is greater than 360°.
Prove in elliptic geometry the sum of the measures of the interior angles of any convex quadrilateral is greater than 360°.

Solution

we know that a convex quadrilateral is the part of 2 triangles whose divided using diagonal.

and the sum of the angles in each triangle is greater than 180,

then we can say that their total (that is, the sum of the angles in the quadrilateral) will be greater than 360.

 Prove in elliptic geometry the sum of the measures of the interior angles of any convex quadrilateral is greater than 360°. Prove in elliptic geometry the sum

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