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50=50×π/180=0.8726646

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https://www.youtube.com/watch?v=wcfkDuFpbiM
In this video, she thoroughly explains how to convert between radians and degrees. It helped me grasp the concept more clearly because she wrote formulas and did example problems.

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360/# of sides

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To convert radians to degrees, make use of the fact that p radians equals one half circle, or 180º. This means that if we divide radians by p, the answer is the number of half circles. Multiplying this by 180º will tell us the answer in degrees

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a unit of angle, equal to an angle at the center of a circle whose arc is equal in length to the radius

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the enclosing boundary of a curved geometric figure, especially a circle.

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a straight line from the center to the circumference of a circle or sphere

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a straight line passing from side to side through the center of a body or figure, especially a circle or sphere

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if you are scaling up a shape (multiple length, width, height) you can calculate:
-The new SA:
original SA x (SF)^2
-The new Volume:
original volume x (SF)^3

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Area: x(SF)^2
Volume: x(SF)^3
Length Ex: 1x3
x2 aka 2x6 or 2(1x3)

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Height: cos(360/2)= x/r
Half of base: sin(360/2)= y/r
Full base: 2y
Perimeter: n(2y)
Area: n(1/2(2y)(x))
n= # of sides