Given an integer **N** representing N sided continuous polygon, the task is to find the angle made through the political parties on the centre of the polygon the is the main angle.The **central angle** is the angle created by the 2 vertices creating an edge and the centre.**Examples:****Input: **N = 6**Output: **60**Explanation:**The polygon is a hexagon with an edge 60 degree.**Input: **N = 5**Output: **72**Explanation:**The polygon is a pentagon with an edge 72 degree.

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**Approach: **The idea is to watch that because there is a regular polygon every the main angles created will it is in equal.All central angles would add up to 360 levels (a full circle), so the measure up of the main angle is 360 divided by the variety of sides.Hence, **central edge = 360 / N degrees**, where **N** is the number of sides.Below is the implementation of the over approach:**Time Complexity:** O(1)**Auxiliary Space:** O(1)Attention reader! Don’t stop discovering now. Join the **First-Step-to-DSA food for course 9 come 12 students ****, **specifically designed to introduce data structures and also algorithms come the class 9 to 12 students

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