A long time ago it was noticed that the ratio of the circumference of any circle to its diameter was a constant value; this value was called pi (π).
π is generally used with relation to arcs (and circle). It appears in many formulae relating to them:
It is also used in relating to things that are cyclic, for example waves and pendulums.
When angles are measured in radians, π is important as it represents a straight line (like 180°) and 2π radians represents a full turn.
π crops up with probability. Suppose you have a set of parallel lines a constant distance apart and you drop a needle onto them that is the same length as the distance between the lines, then the probability that the needle will cross a line is given by Pr = 2/π
The most astounding result containing π is one that also includes the two other famous numbers e (Euler's number or approx 2.7182818 - it is the base of natural logarithms) and i (the imaginary number that is the square root of -1: i² = -1 → i = √-1): raise e to the power of i times π and the result is -1, that is e^(iπ) = -1.
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the number is that you use for pi is 3.14 the number is that you use for pi is 3.14
Pi is the number you have to use to solve many circle equations. If you want to find the area of a circle, use radius squared times pi. For the circumference, use diameter times pi.
The answer is 427.04 if we use 3.14 as pi.
(pi + pi + pi) = 3 pi = roughly 9.4248 (rounded) Well, if you use the common shortened version of pi which is 3.14 and add that 3 times, you get 9.42.
If you use the wrong value for pi, you will get wrong, and possibly contradictory, results.If you use the wrong value for pi, you will get wrong, and possibly contradictory, results.If you use the wrong value for pi, you will get wrong, and possibly contradictory, results.If you use the wrong value for pi, you will get wrong, and possibly contradictory, results.