Determining the Ratio of Circumference to Diameter of a Circle In determining the ratio of the circumference to the diameter I began by measuring the diameter of one of the si objects which contained circles‚ then using a string‚ I wrapped the string around the circle and compared the length of the string‚ which measured the circumference‚ to a meter stick. With this method I measured all of the six circles. After I had this data‚ I went back and rechecked the circumference with a tape measure
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The Golden Ratio The Golden Ratio is a term (with an astounding number of aliases‚ including Golden Section and Golden Mean) used to describe aesthetically pleasing proportioning within a piece. However‚ it is not merely a term -- it is an actual ratio. The Golden ratio is a special number found by dividing a line into two parts so that the longer part divided by the smaller part is also equal to the whole length divided by the longer part. It is often symbolized using phi‚ after the 21st letter
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Samsung India has bagged two awards in the ‘Excellent Category’ and one in the ‘Distinguished Category’ at the International Quality Circle Convention 2002 organised by the Quality Circle Forum of India in Lucknow this month. Besides India‚ 19 countries participated in the convention‚ which was attended by more than 1‚100 delegates from various countries like Japan‚ South Korea‚ Malaysia‚ Singapore‚ Thailand and India. A total of 30 delegates‚ comprising three groups‚ participated in the QCFI
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The Golden Ratio By : Kaavya.K In mathematics and the arts‚ two quantities are in the golden ratio if the ratio of the sum of the quantities to the larger quantity is equal to the ratio of the larger quantity to the smaller one. The golden ratio is an irrational mathematical constant‚ approximately 1.6180339887. Other names frequently used for the golden ratio are the golden section and golden mean. Other terms encountered include extreme and mean ratio‚ medial section‚ divine
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Quick and Dirty Mohr’s Circle Solution for the Strain Gauge Rosette A 3 gauge rosette is attached to a simple tension bar. The three gauges of the rosette are at 45 degrees in relation to each other but the rosette is not aligned with the strap. The strap is 1.00 inches wide and 0.25 inches thick and is loaded with 3000 lbs tension with the force aligned with the long axis of the bar. The material is steel with: E = 29E6 psi and ν = 0.3 Theory: The theory is that the stress in the bar is uniaxial
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QUALITY CIRCLES IN MANAGEMENT INTRODUCTION: Ensuring quality is a big challenge among companies especially the start-ups. One way to achieve quality standards is to motivate employees to focus more on quality as it improves profit ‚improves quality and saves time‚ Thus companies came up with the concept that Participative methods in the workplace are one way to improve both the work environment for employees and productivity and quality for the company .This has lead to the evolution
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QUALITY CIRCLE Submitted by‚ Rahul B R Roll No: 34 2nd SEM SMBS Introduction Quality circles were originally associated with Japanese management and manufacturing techniques. The introduction of quality circles in Japan in the postwar years was inspired by the lectures of W. Edwards Deming (1900-1993)‚ a statistician for the U.S. government. Quality Circle is one of the employee participation methods. It implies the development of skills‚ capabilities‚ confidence
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Trees at the Arctic Circle. In the poem “Trees at the Arctic circle”‚ the author Al Purdy provides a description of dwarf plants that manage to grow above the tree line on Baffin Island‚ a Canadian territory. The topics of this poem are very mundane as he uses different types of trees to illustrate truths about the human condition‚ and in particular about life in the Arctic. However‚ Purdy ’s true goal is to remind the reader that humans are judgmental creatures and that it is only once you
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Conics are surprisingly easy! There are four types of conic sections‚ circles‚ parabolas‚ ellipses‚ and hyperbolas. The first type of conic‚ and easiest to spot and solve‚ is the circle. The standard form for the circle is (x-h)^2 + (y-k)^2 = r^2. The x-axis and y-axis radius are the same‚ which makes sense because it is a circle‚ and from In order to graph an ellipse in standard form‚ the center is first plotted (the (h‚ k)). Then‚ the x-radius is plotted on both sides of the center‚ and the y-radius
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The Golden Ratio The theory of the Italian mathematician Leonardo Pisano is extremely present today. While he was trying to sort out the number of rabbits that mated in a year‚ he discovered a series of numbers‚ that are profoundly consistent in man‚ nature & animals. This discovery was extraordinary‚ but he also found that the ratio always resulted in 1.618. Although it is called differently‚ this ratio is often called „the golden ratio“
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