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Some of the many applications that pi is used in geometry are as follows:-

Finding the area of a circle

Finding the circumference of a circle

Finding the volume of a sphere

Finding the surface area of a sphere

Finding the surface area and volume of a cylinder

Finding the volume of a cone

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11y ago

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Related Questions

How does pi relate to science?

It's a number - used in problems involving geometry.


When is pi used in equations?

Pi is used anytime there is a circular (as opposed to linear) geometry involved. Examples include circles, cylinders, spheres, and other cruves.


Is pi part of geometry?

I think it is


What the value of pi in geometry?

3.14


What is the geometry formula for pi?

The value of pi is the circumference of a circle divided by its diameter


What the square of pi?

The square of pi, often represented as ( \pi^2 ), is the result of multiplying the value of pi (approximately 3.14159) by itself. This equals approximately 9.8696. Pi squared is used in various mathematical contexts, particularly in geometry, calculus, and physics.


Why was the symbol of pi first used?

The ancient Greeks did the original work of inventing geometry as we know it, and pi is a letter in the Greek alphabet, so it was a convenient symbol for them to use.


What are some jobs that use pi?

geometry teacher


How to find out the pi of a circle?

You cannot find the "PI" of anything Pi is a set numerical value, PI = 3.14159265358979323846… (It goes on forever) But in geometry we consider Pi to equal 3.14


Is pi a math concept?

Specifically geometry. Pi is the numerical value of the ratio of the circumference of a circle to its diameter.


Who uses Pi?

3.14159265 That Pi? Many people use Pi. I use Pi in my math class.


What SUBJECT do they use pi in?

Pi is primarily used in mathematics, particularly in geometry and trigonometry, where it represents the ratio of a circle's circumference to its diameter. It also appears in calculus, physics, engineering, and statistics, helping to solve problems involving circular and periodic phenomena. Moreover, pi is essential in fields such as computer science, particularly in algorithms related to geometry and numerical analysis.