Vlera Pi rrenje baze e emrave ne gjuhen tone

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Vlera Pi rrenje baze  e  emrave ne gjuhen tone Empty Vlera Pi rrenje baze e emrave ne gjuhen tone

Post  Xh.Gashi on Mon Feb 23, 2009 5:00 pm

Vlera Pi rrenje baze  e  emrave ne gjuhen tone Vlerapi


numri pes
peshku
pi ka
pi eshka
pi... org sex femr
pi estimi
pi rro burri
pi jeta
fi lan
fi steku
fi je
fi llim
fi dan
fi ta fi t baraz
fi sh
fi ra un
fi olla bore
etj etj
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Vlera Pi rrenje baze  e  emrave ne gjuhen tone Empty Re: Vlera Pi rrenje baze e emrave ne gjuhen tone

Post  ZEUS10 on Mon Feb 23, 2009 6:10 pm

Xh.Gashi wrote:Vlera Pi rrenje baze  e  emrave ne gjuhen tone Vlerapi


numri pes
peshku
pi ka
pi eshka
pi... org sex femr
pi estimi
pi rro burri
pi jeta
fi lan
fi steku
fi je
fi llim
fi dan
fi ta fi t baraz
fi sh
fi ra un
fi olla bore
etj etj

Xh.Gashi The following is how we come up with it:

The circumference of a circle is the length around it. The circumference of a circle can be calculated from its diameter using the formula:

Vlera Pi rrenje baze  e  emrave ne gjuhen tone C2dac36691807705877c30a9c04f4f1f
Or, substituting the diameter for the radius:

Vlera Pi rrenje baze  e  emrave ne gjuhen tone 79d5fbbe18ab375f15cd6c5f82062ff7
where r is the radius and d is the diameter of the circle, and π Pi(letter)]Greek letter pi is defined as the ratio of the circumference of the circle to its diameter (the numerical value of pi is 3.141 592 653 589 793...).
If desired, the above circumference formula can be derived without reference to the definition of π by using some integral calculus, as follows:
The upper half of a circle centered at the origin is the graph of the function Vlera Pi rrenje baze  e  emrave ne gjuhen tone C71020e98368b0cd1cbbe45dbc205cac where x runs from -r to +r. The circumference (c) of the entire circle can be represented as twice the sum of the lengths of the infinitesimal arcs that make up this half circle. The length of a single infinitesimal part of the arc can be calculated using the Pythagorean formula for the length of the hypotenuse of a rectangular triangle with side lengths dx and f'(x)dx, which gives us Vlera Pi rrenje baze  e  emrave ne gjuhen tone 006345d5977cbe78af510c68169853ef
Thus the circle circumference can be calculated as follows:
Vlera Pi rrenje baze  e  emrave ne gjuhen tone 941646f12d9c25fd4b23ec5e7925dbb8 = Vlera Pi rrenje baze  e  emrave ne gjuhen tone 936fb2074522c617b3347d0b1be1a02b = Vlera Pi rrenje baze  e  emrave ne gjuhen tone 19ddef9a1892d65c3d639eebfa6a848a
The antiderivative needed to solve this definite integral is the arcsine function:
Vlera Pi rrenje baze  e  emrave ne gjuhen tone 3fc61c9896b929686e0ac49f84253acd
Pi (π) is the ratio of the circumference of a circle to its diameter.

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