Q: Explain how the two circumference formulas are related to each other?

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Because equations are part of Science to explain the diversity of it. Example: H2o and other formulas....

because they can figure each other out. example: the diameter is 2 and pi is always 3.14 in math, so to find the circumference you divide 2 into 3.14, and the answer is .157 i think.

A cone-shaped object will not roll in a straight line because the circumference of the cone changes from one end to the other. For example, if one end of the cone has a circumference of 10 inches, that end will travel 10 inches per revolution, but if the other end of the cone has a 2 inch circumference, it will only travel 2 inches per revolution.

They are related through the formula distance = time x velocity (assuming constant velocity).

The circumference is twice the radius. In other words, if you know the radius, multiply it by 2 to get the circumference.

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Because equations are part of Science to explain the diversity of it. Example: H2o and other formulas....

because they can figure each other out. example: the diameter is 2 and pi is always 3.14 in math, so to find the circumference you divide 2 into 3.14, and the answer is .157 i think.

The circumference is diameter times Pi (3.14159). The circumference is the distance around the outside of a circle (think of the edge of a plate) and diameter is the distance across the center of the circle, like a string stretched from one side to the other.

A cone-shaped object will not roll in a straight line because the circumference of the cone changes from one end to the other. For example, if one end of the cone has a circumference of 10 inches, that end will travel 10 inches per revolution, but if the other end of the cone has a 2 inch circumference, it will only travel 2 inches per revolution.

So, you like, think of an explanation for why they may or may not be related to each other, and then you like, uh.... Explain to someone else why they happen to be similiarate

They are related through the formula distance = time x velocity (assuming constant velocity).

The circumference is twice the radius. In other words, if you know the radius, multiply it by 2 to get the circumference.

Circumference = 2 x pi x radius area = pi x radius squared If you solve the first equation for "radius" and replace this in the second equation, you get the relation between circumference and area. Specifically, the area is proportional to the square of the radius, but it is also proportional to the square of the diameter, of the circumference, or of any other 1-dimensional measure of the circle.

One definition of circumference is the boundary line of a circle and is related to π and the circle's diameter by the equation π=C/D where C is the circumference and D the diameter of the circle. A second, more general definition is the boundary line of any closed curvilinear figure. Synonyms are periphery and perimeter. Two equations for the circumference of a circle are C=πD=2πr where r is the radius. To get other equations, you need to specify the closed curve for which you want the perimeter.

It is less than some of them, but it exceeds that of the others.

There is no such evidence, as far as I know.

Descartes' mathematical formulas are used frequently in geometry. His slope theory and other algebraic formulas related to the geometric plane are still the standard in mathematics and his ideas helped form the basis of modern calculus.