Sum of Exterior Angles of a Polygon
Trending Questions
What is the measure of any exterior angle of a regular octagon?
135∘
45∘
90∘
105∘
The figure shows a regular pentagon and a regular hexagon put together. The measure of ∠PQR is
122∘
132∘
142∘
152∘
ABCD is a square and ABRS is a rhombus. if ∠SAD=120∘,
find: (¡) ∠ASD (¡¡) ∠SRB
In the given figure, find the angle measure x.
The given figure shows a sqaure, a regular pentagon and a regular hexagon put together. The measure of ∠BAC is
22∘
32∘
42∘
52∘
If the sum of the interior angles of a regular polygon is five times the sum of its exterior angles, then the number of sides it has is
10
14
11
12
The sum of exterior angles of a polygon (in degrees) with 10 sides is
If the difference between an exterior angle of an (n - 1) sided regular polygon and an (n + 1) sided regular polygon is 9∘, the value of ‘n’ is
9
8
10
6
In the given figure, sides AB and CD of the quadrilateral ABCD are produced. Then the value of x is
75∘
80∘
70∘
65∘
If the ratio of the exterior angle and interior angle of a regular polygon is 2: 3, the number of sides of the polygon is
7
6
5
4
The sum of all exterior angles of a polygon is ______ degrees.
360
720
180
540
Find the value of the unknown exterior angle x in the following diagrams:
- 19
- 7
- 9
- 8
The given figure shows a sqaure, a regular pentagon and a regular hexagon put together, which of the following statements is true?
∠P=42∘, ∠Q=69∘, ∠R=69∘
∠P=40∘, ∠Q=60∘, ∠R=80∘
∠P=46∘, ∠Q=67∘, ∠R=67∘
△PQR is isosceles.
In the figure, a regular octagon and a regular pentagon are put together. The measure of ∠ABC is
(a) find x + y + z
(b) find x + y + z + w