1. Value Of Pi a badwisdom.org creation http://www.allslaynoplay.net/pi

a badwisdom.org creation

2. Discovering The Value Of Pi A lesson that uses an applet to allow the student to measure many circles and figureout the fact that Pi exists and its value. Discovering the value of pi ( ). http://www.arcytech.org/java/pi/

Discovering the Value of Pi ( The purpose of this lesson is for you to discover a very special attribute of circles. Preface Measuring Circles Analyzing the Data Interesting facts about Pi ... Lesson Description (for Teacher) Last Updated: Saturday, 10-Mar-2001 02:02:09 GMT Arcytech Java Home Page Provide ... Feedback

3. Value Of Pi Version 4: Ballet Welcome to value of pi. Update September 15, 2002 http://www.allslaynoplay.net/pi/frames.html

4. LCF's Comprehensive Home Page - Value Of Pi mystic value. In The Song Dynasty, China, Zhu ChongZhi has successfully found the value of pi in a very precise way. http://lcf.www9.50megs.com/pi.html

Cheap Web Site Hosting Home Value of Pi Quick Basic ... Feed Back Value of Pi is a ratio between circumference of a circle and its diameter. In old days, man has tried hard to find this mystic value. In The Song Dynasty, China, Zhu Chong-Zhi has successfully found the value of pi in a very precise way. Nowadays, man tend to use their super-computer or mainframe to calculate this value. Although its preciseness is far greater then the old days', it is not practical to use such a value. Forget about the practical usage of this value. Let's see those digits in another view point, "the beauty of digits" . If you still not satisfied with the value below, please download value of pi with 10 million digits here . Decompressed it with Winzip or PKzip TOP Home Value of Pi ... Feed Back Design and coded by LCF. Free to read my original HTML code.

5. Vote On The Future Value Of Pi Date Fri Jan 7 091411 2000 Posted By Dan Berger, Faculty Chemistry/Science, Bluffton College Area of science Physics its somewhat silly to consider, but a science fiction novel once referred to changing the value of pi in *a* universe. http://www.hut.fi/~mnippula/votepi.old.html

Vote on the Future Value of Pi There already have been a page for voting about Pi. ( http://www.diku.dk/~terra/pi.html ) Bad that the voting was over a long ago. Nevertheless, I decided to make my own page for voting about Pi. If you happen to visit this page, please inform your friends too. Votes were accepted to 31.3.1996. (23.59 UTC) No more votes are accepted. Pi equals 0. The best approximation I've seen. Pi equals 1. Would simplify mathematics enormously. Pi equals 3. This one too. Pi equals sqrt g. Most physical approximation I've seen. Pi equals 3.14. Typical choice for a engineer. Pi equals 3.14159. All the digits I can remember. Pi equals 355/113. If you don't believe in irrational numbers. Pi equals UCLA's 100,000 digits approximation. Pi equals arc tan 1 * 4. This seems to be the mathematically correct one. Pi equals 22/7. A simple fraction. Pi equals 4. According to a French law. Pi equals 16/sqrt 3. Almost became Indianna law a century ago. Pi equals 42. Choice for a THHGTTG fan. (My favourite.) Pi equals i.

6. Math Forum: Finding The Value Of Pi Finding the value of pi. A Math Forum Project mathematics. But one problemremained what is the numerical value of pi? to Euler's http://mathforum.org/isaac/problems/pi1.html

Finding the Value of Pi A Math Forum Project Table of Contents: Famous Problems Home The Bridges of Konigsberg The Value of Pi Prime Numbers ... Links Historians estimate that by 2000 B.C. humans had noticed that the ratio of circumference to diameter was the same for all circles. This discovery hinged on the idea of proportion - in this case humans noticed that if you double the distance "across" a circle, then you double the distance "around" it. In today's algebraic notation this implied the formula where Pi was constant. (It wasn't until 1706 that this notation, using the Greek letter seen in the above equation - often written Pi and pronounced like the English 'pie' - was introduced by William Jones). The significance of this discovery is clear: Circles are everywhere - in the sun, the moon, the pupils of our eyes, the most basic religious rituals and the earliest man-made structures. Achieving a greater mathematical understanding of Pi would lead to scientific and technological advances that would further the development of civilization, as well as creating some very interesting problems in pure mathematics. But one problem remained - what is the numerical value of Pi?

7. About "Finding The Value Of Pi" Finding the value of pi. Library Home Full Table of Contents Suggest a Link Library Help Visit this site http//mathforum.org/isaac/problems/pi1.html. http://mathforum.org/library/view/7473.html

Finding the Value of Pi Library Home Full Table of Contents Suggest a Link Library Help Visit this site: http://mathforum.org/isaac/problems/pi1.html Author: Isaac Reed Description: Throughout the history of civilization various mathematicians have been concerned with discovering the value of and different expressions for the ratio of the circumference of a circle to its diameter. Levels: High School (9-12) College Languages: English Resource Types: Problems/Puzzles Math Topics: Pi Suggestion Box Home The Math Library ... Search http://mathforum.org/ webmaster@mathforum.org

8. Math Forum: Finding The Value Of Pi Finding the value of pi Table of Contents Historians estimate that by 2000 B.C. humans had noticed that the ratio of circumference to diameter was the same for all circles. http://forum.swarthmore.edu/~isaac/problems/pi1.html

Finding the Value of Pi A Math Forum Project Table of Contents: Famous Problems Home The Bridges of Konigsberg The Value of Pi Prime Numbers ... Links Historians estimate that by 2000 B.C. humans had noticed that the ratio of circumference to diameter was the same for all circles. This discovery hinged on the idea of proportion - in this case humans noticed that if you double the distance "across" a circle, then you double the distance "around" it. In today's algebraic notation this implied the formula where Pi was constant. (It wasn't until 1706 that this notation, using the Greek letter seen in the above equation - often written Pi and pronounced like the English 'pie' - was introduced by William Jones). The significance of this discovery is clear: Circles are everywhere - in the sun, the moon, the pupils of our eyes, the most basic religious rituals and the earliest man-made structures. Achieving a greater mathematical understanding of Pi would lead to scientific and technological advances that would further the development of civilization, as well as creating some very interesting problems in pure mathematics. But one problem remained - what is the numerical value of Pi?

9. The Molten Sea And The Value Of Pi The Molten Sea and the value of pi. Is in Scripture? Can Pi be accuratelyfound in the Biblical texts describing the dimensions http://members.aol.com/emuro/gematria/pi.html

The Molten Sea and the Value of Pi Is "in" Scripture? Can Pi be accurately found in the Biblical texts describing the dimensions of the Molten Sea using: Numerics, Gematria, or Equidistant Letter Sequencing (ELS)? To what degree of accuracy? To how many decimal places? This site deals with my attempts to read the value of p into the Scripture texts that describe the Molten Sea. It's purpose is to show how easily this can be done; which implies that the fantastic claims made by some for: ELS, Gematria and Numerics are ungrounded. The ease by which the value of p can be "found" indicates the fact that these methods do not reveal hidden "codes" or other secrets. It is simply a matter of reading something into the Biblical text, not out of it. In confining my examples to that of locating a more accurate value for p in the verses that describe the Molten Sea, I draw attention to the fact that it is quite easy to "find" whatever you are looking for. Also, these examples do not add to or subtract from the Biblical message. They merely "give" a more accurate value for p . Since p is an irrational number, all values that represent it are approximations; some being more accurate than others. Among other things, I wanted to use an example that does not violate or tamper with the Word of God.

10. Solomon's Sea And The Value Of Pi The value of pi Joseph Francis Alward September 4, 1999. http://members.aol.com/JAlw/value_of_pi.html

The Value of Pi Joseph Francis Alward September 4, 1999 E-Mail Alward Home Page The circumference of a circle is obtained by multiplying pi times the diameter. Bible skeptics allege that the writer of 1 Kings couldn't possibly have been inspired because he evidently believed that the value of pi was 3, not the more nearly correct value of 3.14. As evidence, the skeptics point to 1 Kings 7:23 in which the writer says that circumference of Solomon's man-made circular pond was 30 cubits and its diameter was 10 cubits: "He [Solomon] made the Sea of cast metal, circular in shape, measuring ten cubits from rim to rim and five cubits high. It took a line of thirty cubits to measure around it." However, if the circumference of the pond really was 30 cubits, the diameter would have to be 9.549 cubits, approximately. Rounded to the nearest integer, the diameter is 10 cubits, which is close enough, even for a god who could have given the value of pi to at least 5.1 billion digits [2]assuming this god was only interested in conveying information about Solomon's bath.

11. [ Go2Net® ] Meanwhile, there's some other folks who are estimating the value of pi but they're going the wrong way! http://www.go2net.com/internet/useless/useless/pi.html

any all phrase The Web Images Shopping Audio/MP3 Directory Multimedia Message Boards THE USELESSNESS OF PI AND ITS IRRATIONAL FRIENDS The Uselessness of Pi: The Movie Frustra laborant quotquot se calculationibus fatigant pro inventione quadraturae circuli (Futile is the labor of those who fatigue themselves with calculations to square the circle.) - Michael Stifel (1544) There is an even better (albeit much longer) quote about pi that I found from the same source. This page is dedicated to Ludolph Van Ceulen Are you wondering why there's no Dilbert cartoon here? For offline fun, read The Joy of Pi by David Blatner or go see Pi: The Movie Now you can even SMELL the part of pi by wearing Pi: The Perfume Pi. It's a number with some character, transcendental, irrational, difficult to pin down. The history of pi is fascinating, and I would find a web page detailing the events and intrigue surrounding pi a worthy effort. (Wow! Eve Andersson, pi watchdog extraordinaire, has informed me that such a page actually exists! Pi through the ages is the happenin' pi locale.)

12. Marko Nippula's Home Page: Vote On The Future Value Of Pi Vote on the Future value of pi. Vote on the Future value of pi Results. Iwould choose option 17 for the most accurate value for PI so far 16. http://www.hut.fi/~mnippula/votepi.html

Vote on the Future Value of Pi: Results There are results from Voting on Pi's future value. Here's the voting page. Received votes: (summary) Category Votes Pi=0 Pi=1 Pi=3 Pi=sqrt g Pi=3.14 Pi=3.14159 Pi=355/113 Pi=UCLA approx. Pi=old value Pi=22/7 Pi=4 Pi=16/sqrt 3 Pi=42 Pi=i TOTAL ACCEPTED didn't decide/special Result: But in fact when it comes to some voting, usually the best compromiss of the final result is a avarage. Average (with only some decimals) of results (disqualified aren't included - it would have made calculation a little more difficult...) is 11.63273531...+0.114286i. I suggest you use this value instead of 3.14159... next time when you need pi - as this is the result of a voting on net and as a such cannot be wrong. Obvious advantages of 11.63273531...+0.114286i over 3.14159...: It's big enough to make the Globe large enough for all human beings and on other hand it's ain't imaginary enough to cause major head-aches. Received votes: [I've put my own additional comments in square brackets] Name E-Mail Vote Petteri Someroja msomeroj@snakemail UCLA approx.

13. Buffon's Problem ... Calculating The Value Of PI Using Toothpicks Calculating the value of pi using toothpicks, to illustrate CountBuffon's problem. A problem for Math 31 or Junior High students. http://www.geocities.com/thesciencefiles/buffon/buffon.html

Also known as 'Count Buffon's Problem') I magine dropping a handful of toothpicks onto a sheet of paper that has been ruled with a number of parallel, equidistant lines. What is the probability that any toothpick will land in such a way that it intersects a line? At first glance, this problem seems difficult to solve. We will attempt to work out that probability, and show how you can find the value of PI by recording how many toothpicks actually intersect a line! Junior High classes might want to visit our 'Calculating Pi' page, where we outline how you can work out the value of Pi yourself using toothpicks, and send us your data. Or try out our Buffon Applet , which will let you run the experiment online and get some immediate results! What follows below is an explanation of where the formula comes from, designed for Math 31 students and teachers. Clearly, the toothpicks can land on the paper in many ways. However, the position of any toothpick can be characterized by: the distance of the center of the toothpick from a line and the angle formed with the direction of the lines Clearly, the toothpick

14. Calculating The Value Of Pi Using Toothpicks ... An Experiment For Junior High M Calculating the value of pi using toothpicks, to illustrate Count Buffon'sproblem. Fill them in the formula, and work out your own value of pi! http://www.geocities.com/thesciencefiles/buffon/buffon2.html

... an experiment for Jr. High math classes Pi is an irrational number. Its value is approximately 3.14159... ; the number of decimal places is infinite, and there is no repeating pattern. If you'd like to see the first four thousand decimal places, you can visit our 'Pi' page. Or perhaps you're curious as to what Pi actually is ... in that case, you can have a look at where Pi comes from. One way to calculate for yourself the value of pi is to drop a lot of toothpicks onto a large piece of paper that has lines drawn on it! Here's how it works. You'll need several boxes of toothpicks. Get a large piece of chart paper, and draw parallel lines on it, from one side to the other. The lines should be separated by a distance just slightly larger than the length of a toothpick. (If you would like to send us your results, you'll have to use standard toothpicks and a set line width; see below) From a height of about one metre, drop a measured number of toothpicks onto the chart paper, so that they all fall randomly somewhere on the paper. Count how many toothpicks are touching a line (or would be, if they weren't resting on another toothpick).

15. ThinkQuest Library Of Entries A Refined value of pi. Thus, they could try to find a value for pi, sincethe circle's area was found by using the formula containing it. http://library.thinkquest.org/23062/pi.html

Welcome to the ThinkQuest Internet Challenge of Entries The web site you have requested, Ancient Chinese Technology , is one of over 4000 student created entries in our Library. Before using our Library, please be sure that you have read and agreed to our To learn more about ThinkQuest. You can browse other ThinkQuest Library Entries To proceed to Ancient Chinese Technology click here Back to the Previous Page The Site you have Requested ... Ancient Chinese Technology click here to view this site A ThinkQuest Internet Challenge 1998 Entry Click image for the Site Languages : Site Desciption According to this site, from AD 600 through 1500, China was the world's most technologically advanced society. Many innovations were developed in China, such as the mariner's compass, paper-making, gunpowder, paper money, wheelbarrows, umbrellas, and numerous other items. Click on topics such as "Physics," "Transportation," or "Mathematics" to learn about Chinese contributions to this field. Students Ken Willly Michael Coaches Bruce Dover Bay Secondary School Canada

16. ENC: Curriculum Resources: Discovering The Value Of Pi (ENC-019002, Brief Record Discovering the value of pi. Abstract This web site is designed to help studentsin grades 6 to 12 discover the value of pi by using an online applet. http://www.enc.org/resources/records/0,1240,019002,00.shtm

Skip Navigation You Are Here ENC Home Curriculum Resources Advanced Search ... Ask ENC Explore online lesson plans, student activities, and teacher learning tools. Search Browse About Curriculum Resources Read articles about inquiry, equity, and other key topics for educators and parents. Create your learning plan, read the standards, and find tips for getting grants. Discovering the value of pi URL: http://www.arcytech.org/java/pi/index.html ENC#: ENC-019002 Publisher: Arcytech Research Labs Date: Grades: Abstract: Record Created: Last Modified: Subjects: Computer assisted instruction (CAI). Geometry. Mathematics. Measurement. Pi. Technology Contributor(s): Arcytech Research Labs; Jacobo Bulaevsky; All information in this catalog record was verified and accurate when it was first made available to the public. ENC updates catalog records when resources are featured in special projects or when we learn that the information in the record is out of date. Back to Top You Are Here ENC Home Curriculum Resources

17. ENC: Web Links: Math Topics: Pi Pi. 1 Discovering the value of pi Date 2001 Grade 6 10 ENC 019002 This website is designed to help students in grades 6 to 12 discover the value of pi by http://www.enc.org/weblinks/math/0,1544,1-Pi,00.shtm

Skip Navigation You Are Here ENC Home Web Links Math Topics Advanced ... Search Web Links Find detailed information about thousands of materials for K-12 math and science. Read articles about inquiry, equity, and other key topics for educators and parents. Create your learning plan, read the standards, and find tips for getting grants. Math Topics Lists of web sites categorized by subject areas within mathematics. Pi Discovering the value of pi Date: Grade: ENC#: This web site is designed to help students in grades 6 to 12 discover the value of pi by using an online applet. Students can work independently or in groups. The web site consists of an introduction to the idea of measuring circles, the applet that... (For more details see Brief ENC Record or Full ENC Record Famous problems in the history of mathematics Date: Grade: 6 - Post-secondary ENC#: This World Wide Web (WWW) site, designed for grades 6 to post secondary, explores the history and culture surrounding certain famous mathematics problems and their solutions. Problems include the Bridges of Konigsburg, the value of Pi, and famous paradoxes... (For more details see Brief ENC Record or Full ENC Record The Fibonacci numbers and the Golden Section Date: Grade: 7 - Post-secondary ENC#: This World Wide Web (WWW) site, maintained by the University of Surrey in England, is devoted to looking at the Fibonacci numbers, their properties and occurrences in nature, and related number theory topics. Puzzles with answers involving the Fibonacci...

18. Indiana Bill Sets The Value Of Pi To 3 Indiana bill sets the value of pi to 3. 246, Indiana State Legislature, 1897,reportedly set the value of pi to an incorrect rational approximation. http://db.uwaterloo.ca/~alopez-o/math-faq/mathtext/node18.html

Next: Fields Medal Up: Human Interest Previous: Human Interest Indiana bill sets the value of pi to 3 The bill House Bill No. 246, Indiana State Legislature, 1897 , reportedly set the value of pi to an incorrect rational approximation. The following is the text of the bill: HOUSE BILL NO. 246 "A bill for an act introducing a new mathematical truth and offered as a contribution to education to be used only by the State of Indiana free of cost by paying any royalties whatever on the same, provided it is accepted and adopted by the official action of the legislature of 1897. "Section 1. Be it enacted by the General Assembly of the State of Indiana: It has been found that a circular area is to the square on a line equal to the quadrant of the circumference, as the area of an equilateral rectangle is to the square on one side. The diameter employed as the linear unit according to the present rule in computing the circle's area is entirely wrong, as it represents the circles area one and one-fifths times the area of a square whose perimeter is equal to the circumference of the circle. This is because one-fifth of the diameter fils to be represented four times in the circle's circumference. For example: if we multiply the perimeter of a square by one-fourth of any line one-fifth greater than one side, we can, in like manner make the square's area to appear one fifth greater than the fact, as is done by taking the diameter for the linear unit instead of the quadrant of the circle's circumference.

19. The Value Of Pi Supplementary Topic. The Value of p it is not needed to understand any ofthe relevant topics that are discussed. The value of p = 3.14159265 http://dosxx.colorado.edu/~atlas/math/supplement/pi.html

Supplementary Topic The Value of p This section of the supplementary topic is purely for your own joy and interest ... it is not needed to understand any of the relevant topics that are discussed. The value of p = 3.14159265 ... which appears in defining the area of a circle and in measuring angles in units of radians is really no mystery. This value can best be thought of as the ratio of the circumference of a circle to its diatmeter . One can simply try to "draw" a perfect circle and measure the circumference and the diameter, and dividing the circumference by the diameter will give the value of p . It turns out that no matter how small or how big of a circle on chooses to draw, this ratio comes out to be a constant value that is roughly equal to 3.14159265 ... (within errors of measurement and drawing "perfect" figures and so on ...). The above geometrical idea is the best way at this level to understand where the value of p comes from ... if you are inclined to think practically you can always imagine doing an experiment like the above and getting values for p and then trying to "perfect" your experiment.

20. How Is The Exact Value Of Pi Determined? Question How is the exact value of pi determined? Asked by that's it!The value of pi correct to seven decimal places is 3.1415926. http://www.physlink.com/Education/AskExperts/ae65.cfm

Not a member yet? Get Free Membership Username: Password: Remember me Forgot your info? Ask the Experts Physics ... Become a Sponsor Question How is the exact value of pi determined? Asked by: Charlie Hinkle Answer The value of pi is the ratio of the circumference of a circle to its diameter . Therefore, you can determine the value of pi by drawing ANY perfect circle (either physically or in a computer program simulation), then measure it's circumference and diameter, take the ratio and that's it! The value of pi correct to seven decimal places is: . Pi is an irrational number, i.e. it cannot be expressed by a whole number or a common fraction. According to Encarta Encyclopedia pi has been worked out to a million decimal places by a computer without coming to a whole fraction. Answered by: Doris Thomas and Anton Skorucak go to the top document.write(''); '95-'02 PhysLink.com

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