U8 L3 - Assignment
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Last updated almost 5 years ago
13 questions
1
A polygon has 10 sides (n=10). How many diagonals does this polygon have from one point?
A polygon has 10 sides (n=10). How many diagonals does this polygon have from one point?
1
A polygon has 10 sides (n=10). How many triangles can be made from the diagonals of one point?
A polygon has 10 sides (n=10). How many triangles can be made from the diagonals of one point?
1
Find the sum of the interior angles of this regular pentagon
Find the sum of the interior angles of this regular pentagon
1
Find the measure one of the inetrior angles of this regular pentagon
Find the measure one of the inetrior angles of this regular pentagon
1
Find the sum of the exterior angles of this regular pentagon.
Find the sum of the exterior angles of this regular pentagon.
1
Find the measure of one of the exterior angles of this regular pentagon.
Find the measure of one of the exterior angles of this regular pentagon.
1
A regular polygon has n=8. Find the sum of the interior angles of this polygon
A regular polygon has n=8. Find the sum of the interior angles of this polygon
1
A regular polygon has n=8. Find the measure of one of the interior angles of this polygon
A regular polygon has n=8. Find the measure of one of the interior angles of this polygon
1
A regular polygon has n=8. Find the sum of exterior angles of this polygon
A regular polygon has n=8. Find the sum of exterior angles of this polygon
1
A regular polygon has n=8. Find the measure of one of exterior angles of this polygon
A regular polygon has n=8. Find the measure of one of exterior angles of this polygon
1
Every regular polygon has the same sum of interior angles.
Every regular polygon has the same sum of interior angles.
1
Every regular polygon has the same sum of exterior angles
Every regular polygon has the same sum of exterior angles
1
The sum of the interior angles of a polygon is 360. How many sides (n) does this polygon have?
The sum of the interior angles of a polygon is 360. How many sides (n) does this polygon have?