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it is not possible to do that as pi does not have a particular value..

Other irrational nos. can be written in root form but this cannot be..!

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Q: How you can represent pi on real line?

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how to use number line to represent real life event

Pi is one of the letters of the Greek alphabet, and it does look something like II, but not exactly. The top line is continuous. TT is much closer than II.

Pi is an irrational number. As such, it has an infinite number of digits.

No. The square root of negative one is an example of an imaginary (not real) number. Pi is irrational, but real.

length of a line represent the

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The equator is an imaginary line in the real world

how to use number line to represent real life event

Pi does not represent 3.14. Pi represents the ratio of the circumference of a circle to its diameter. Pi is an irrational number. 3.14 is but the crudest approximation of pi. A better approximation is 3.1416. Still better is 3.14159. The closest approximation commonly used in real-world applilcations is 3.14159262. If anything, 3.14 represents pi, and represents it very imprecisely. As for why the term "pi" was chosen to represent this important concept in mathematics, it was chosen because it is the initial letter of the greek word for "perimeter".

Pi is a real number

Pi is one of the letters of the Greek alphabet, and it does look something like II, but not exactly. The top line is continuous. TT is much closer than II.

pi IS real. It's irrational, but not unreal.

3.141592653589793 is pi.

balanced pi model for a long transmission line.

pi is 3.14159265...............that is all i know

Pi is an irrational number. As such, it has an infinite number of digits.

Generally, Pi is used to represent the rate of change of the circumference of a circle as it's diameter increases. This can be shown using the equation [circumference = Pi * diameter], that is the circumference of a circle is always Pi times larger than it's diameter.

No. Pi is a set number, if it were negative (-3.14159...) it would not represent the ratio of radius to circumference.