N is the degree of the central angle of the sector.
What is sector in an angle?
The sector angle is the angle subtended between two radii of circle to the center of Circle.
If the radius of the circle is 10 inches, and the central angle of the sector is 90 degrees, the area of the sector can be found as follows:
90/360 * (3.14 * 10^2).
Following the order of operations, the equation proceeds as follows:
1/4 * (3.14 * 100) = 1/4 * 314 = 78.5.
Thus, the area of the sector is 78.5 square inches.
The formula to find the area of a sector is A = N/360 x (pi x r^2).
A sector is a section of a circle. In the formula given, A is the area of the sector,
N is the degree of the central angle of the sector, pi is an irrational number that can be rounded to 3.14, and r is the length of the radius of the circle.
Hence, N is the degree of the central angle of the sector.
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