what is the explanation on how to get the value of pie which 3.14?
481766
By definition, pi is the ratio of the circumference of a circle to its diameter. Pi is always the same number, no matter which circle you use to compute it. \nFor the sake of usefulness people often need to approximate pi. For many purposes you can use 3.14159, which is really pretty good, but if you want a better approximation you can use a computer to get it. Here's pi to many more digits: 3.14159265358979323846.
4519
(4/3)*pi*r^3\n\n[four thirds pi r cubed]\n\ngood luck!
1162197
Pi 3.1415...\n1/3 cannot truly be converted to decimal.\nZero: only number that when multiplied by ANY number does not change.\nOne: Only number when multiplied to any number doesn't change the number.\n666: do I have to explain?\n\nMay not be FAMOUS, but quite interesting
1017799
V = area of base times height\nheight = 14\nbase = 3*3*pi = 9pi\nV = 14*9pi\nV = 126pi\nV = 395.8
929308
take a knife and cut 4 times thru the circle and u end up with 8 pie wedges...then line the wedges up-----<<<<<<<<------like that and cut thru on the dashed line, the fifth cut, giving u 16 wedges...not very mathematical but it works
646376
Depends on the data and what you are trying to show. You can have negative values on bar charts and display several sets of data on the same chart. Pie charst only show you data as a pecentage of the total, but if that is what you want then they are great.\n\nPictograms, Histograms, frequence diagrams etc. all have their uses for different sets of data.
994720
Well, I am going to assume that the function is: d=28+24cos[("pie"/5)(t-6)]. First of all, minus the 28, then divide by 24, then take the inverse cosine (arcosine), then divide by ("pie"/5) then add six, so it should result:\narccos [(d-28)/24] * (5/"pie") + 6= T
993677
Well, if we consider that a pie is a 3 dimensional object we could first take 2 lines (cuts) perpendicular through the center on the top of the pie to cut it into 4 slices.  From there we could move to the side if the pie and cut evenly through it horizontally thus cutting each of the 4 pieces into a top and a bottom piece.  4 x 2 = 8.  I want dibs on the top 4 pieces...someone else can have the bottom mostly crust pieces!!  :-p
889610
3.14159265358979 is as far as I have it memorized.  Yes, I'm a geek.  So your answer is 3.141592653589.\n\nSee?  Easy as pi!
328487
no pi has not been miscalculated. the APPROXIMATE VALUE of pi is 22/7 . it is NOT the exact value. the actual value of pie is the number you get when you divide the circumferance of any circle by its diameter.
349751
You need to add up the total:\n17+10+4+6+1+2 = 40\n\nNow determine the percentages for each service:\nArmy = 17/40 = 42.5%\nNavy = 10/40 = 25%\nAF   = 4/40  = 10%\nMarines = 6/40 = 15%\nCG   = 1/40 = 2.5%\nNat. Guard = 2/40 = 5%\n\nNow build the pie giving each service slice the appropriate percentage of the pie.
29878
It is KYE PER (Kye as in "pie") + per.
579127
what is the diameter....? Just multiply the diameter times pi. (3.14)
649726
The phrasing of your question is quite wrong, anyway I understand what u expect....\n\nHere is the value of pi upto 100 decimal places\n\n3. 1415926535 8979323846 2643383279 5028841971 6939937510 5820974944 5923078164 0628620899 8628034825 3421170679...\n\n\n\nIf you want the value of pi to more deciaml places, just send a mail to sudharsha_mad@yahoo.co.in\n\nSincerely,\nA Math MAd
747650
1.7.9\n\n2.18.132\n\n3.7.818
1040477
Pi to one MILLION decimal places\n3.1415926535897932384626433832795028841971693993751058209749445923078164062862089986280348253421170679  \n  8214808651328230664709384460955058223172535940812848111745028410270193852110555964462294895493038196  \n  4428810975665933446128475648233786783165271201909145648566923460348610454326648213393607260249141273  \n  724587006606315588174881520920962829254091715364367892590360011330530548820466521384146951941511609...\n\nOkay, wait a minute.\nYou guys are killing my server.\nI could have a million digits of Pi listed here, and it would've really been great. \nSo, I'm going to hide all those nutty digits, and offer you something BETTER.\nLet O be the centre, r be the radius and C be the circumference of a circle.\nThe constant pi, denoted , is a real number defined as the ratio of a circle's circumference  to its diameter , \nIt is also sometimes called Archimedes' constant or Ludolph's constant. Pi's digits have many interesting properties, although not very much is known about their analytic properties. Spigot (Rabinowitz and Wagon 1995; Arndt and Haenel 2001; Borwein and Bailey 2003, pp. 140-141) and digit-extraction algorithms (the BBP formula) are known for pi.\nPi's continued fraction is given by [3, 7, 15, 1, 292, 1, 1, 1, ...] (Sloane's A001203). Its Engel expansion is 1, 1, 1, 8, 8, 17, 19, 300, 1991, 2492, ... (Sloane's A006784). \n\n Pi is known to be irrational (Lambert 1761; Legendre 1794; Hermite 1873; Nagell 1951; Niven 1956; Struik 1969; Königsberger 1990; Schröder 1993; Stevens 1999; Borwein and Bailey 2003, pp. 139-140). In 1794, Legendre  also proved that  is irrational (Wells 1986, p. 76). Pi is also transcendental (Lindemann 1882). An immediate consequence of Lindemann's proof of the transcendence of  pi also proved that the geometric problem of antiquity known as circle squaring is impossible. A simplified, but still difficult, version of Lindemann's proof is given by Klein (1955). \nIt is also known that  pi is not a Liouville number (Mahler 1953), but it is not known if  pi is normal to any base (Stoneham 1970). It is not known if pi+e, pi/e or  natural log of pi are irrational. However, it is known that they cannot satisfy any polynomial equation of degree  less than or equal to 8 with integer coefficients of average size 10 raised to the power 9. Pi crops up in all sorts of unexpected places in mathematics besides circles and spheres. For example, it occurs in the normalization of the normal distribution, in the distribution of primes, in the construction of numbers which are very close to integers (the Ramanujan constant), and in the probability that a pin dropped on a set of parallel lines intersects a line (Buffon's needle problem). Pi also appears as the average ratio of the actual length and the direct distance between source and mouth in a meandering river (Stølum 1996, Singh 1997). \n\nA brief history of notation for pi is given by Castellanos (1988).Pi is sometimes known as Ludolph's constant after Ludolph van Ceulen (1539-1610), a Dutch  calculator. The symbol  was first used by Welsh mathematician William Jones  in 1706, and subsequently adopted by Euler . In Measurement of a Circle, Archimedes  (ca. 225 BC ) obtained the first rigorous approximation by inscribing and circumscribing  6* 2^n-gons on a circle using the Archimedes algorithm. Using  n=4 (a 96-gon), Archimedes  obtained that 3+ 10/71 < pi < 3+ 1/7......(Wells 1986, p. 49; Shanks 1993, p. 140; Borwein et al. 2004, pp. 1-3). \n\nThe Bible contains two references (I Kings 7:23 and Chronicles 4:2) which give a value of 3 for  pi (Wells 1986, p. 48). It should be mentioned, however, that both instances refer to a value obtained from physical measurements and, as such, are probably well within the bounds of experimental uncertainty. I Kings 7:23 states, "Also he made a molten sea of ten cubits from brim to brim, round in compass, and fiv
303867
It's a food, typically with a crust and some good stuff in the middle.\n\nIf you mean pi, then it's the ratio of the circumference of a circle to its diameter.  Its value is approximately 3.14.