The area of a polygon of n sides inscribed in a circle of radius r is A= nr²/2 sin ( 2π /n ). If r=12 , what is the limit of A as n approaches infinity?
A. 452.39
B. 658.02
C. 37.70
D. 226.19

Question

08-07-2024
Mathematics

Answered

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The area of a polygon of n sides inscribed in a circle of radius r is A= nr²/2 sin ( 2π /n ). If r=12 , what is the limit of A as n approaches infinity?
A. 452.39
B. 658.02
C. 37.70
D. 226.19

Sagot :

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The area of a polygon of n sides inscribed in a circle of radius r is A= nr²/2 sin ( 2π /n ). If r=12 , what is the limit of A as n approaches infinity? A. 452.39 B. 658.02 C. 37.70 D. 226.19

Sagot :

Other Questions

The area of a polygon of n sides inscribed in a circle of radius r is A= nr²/2 sin ( 2π /n ). If r=12 , what is the limit of A as n approaches infinity?
A. 452.39
B. 658.02
C. 37.70
D. 226.19