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    Assignment

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    radius; circumference = 2 * PI * radius; JOptionPane.showMessageDialog(null‚ str + String.format("The area for the circle of radius " + radius + " is " +area)); JOptionPane.showMessageDialog(null‚ str + String.format("The diameter for the circle of radius " + radius + " is " +diameter)); JOptionPane.showMessageDialog(null‚ str + String.format("The circumference for the circle of radius " + radius + " is " + circumference)); } } The Output Question 2 import javax.swing

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    Sat Study Guide

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    ratio of US to Indian stamps is 5 to 2 and the ratio of Indian to British stamps is 5 to 1‚ what is the ratio of US to British stamps? A. 5 : 1 
B. 10 : 5 
C. 15 : 2 
D. 20 : 2 
E. 25 : 2 4. A 3 by 4 rectangle is inscribed in circle. What is the circumference of the circle? A. 2.5π 
B. 3π 
C. 5π 
D. 4π 
E. 10π 5. Two sets of 4 consecutive positive integers have exactly one integer in common. The sum of the integers in the set with greater numbers is how much greater than the sum of the integers

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    Pow 2 Tying the Knots

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    by wyjete In a far far away land there lived a queen‚ for some unknown reason she only let people get married if they took 6 strings held them in one hand and tied the ends together if they got one big circle then it worked and they live happily ever after if not then they must weight 6 long months and try again. Process I started out in disbelief on how big the problem was and how long it would it would take me but then i realized that the top strings don’t even matter because no

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    cross-section and å is the perpendicular Volume of cylinder Volume of a right pyramid Circumference Area of a circle Area of trapezium =n/hwhere r is fhe radius of the base ancl l¿ is the perpendicular height. y = elrwhereA is the area of the base and /¿ is the perpendicular ! C =2nr where r is the radius of the circle. height’ A = nf where r is the radius af the circle. ¡ = ){n + b) lz where a anú b are the iengtirs of the parailel sides and l¿ is the perpendicular

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    Lecture note

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    and circumference of an ellipse. Learn to use the computer program “Mathematica” which is available in the microcomputer labs in Farrell Hall. (You can’t afford to buy it for your own computer‚ but MSU has a site license.) Preliminary. A circle is a special case of an ellipse; the eccentricity is 0. Semi-major axis = Semi-minor axis a = b = radius r. For simple computer problems‚ you could use and EXCEL spreadsheet program‚ or Wolfram Alpha. But the easiest way is to use Mathematica

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    Principles of Design

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    COMPOSITION Composition is about the way an artist composes or combines the elements of the work to give clarity and order to their ideas. Composition is about the way our eyes are guided around the artwork. Composition is involved with unity‚ how the elements of the artwork go together to form a oneness‚ a wholeness‚ which satisfies the eye. Composition is involved with and governed by the principles of design. Composition is about visual organization. BALANCE Balance involves

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    History of Pie

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    History Mathematicians have known about pi for thousands of years because they have been working with circles for the same amount of time. Civilizations as old as the Babylonians have been able to approximate pi to many digits‚ such as the fraction 25/8 and 256/81. Most historians believe that ancient Egyptians had no concept of π and that the correspondence is a coincidence.[4] The first written reference to it dates to 1900 BC.[5] Around 1650 BC the Egyptian Ahmes gave a value in the Rhind Papyrus

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    the adj fig.‚ Q is the centre of circle & PM & PN are the tangent segments to the circle. If ∠ MPN = 40° find ∠ MQN. LTD MT EDUCARE LTD – SATTEBOARD GEOMETRY ASSIGNMENT - I 20MARKS 5. In the adj fig.‚ point P is the centre of the circle and line AB is the tangent to the circle at T . The radius of the circle is 6 cm . Find PB if ∠ TPB = 60° 6. As shown in the above fig.‚ two concentric circle are given and line AB is tangent to the smaller circle at T. Show that T is the midpoint

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    Ia Math

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    I Introduction and purpose of task: The purpose of this task is to investigate the positions of points in intersecting circles and to discover the various relationships between said circles. Circle C1 has center O and radius r. Circle C2 has center P and radius OP. Let A be one of the points of intersection of C1 and C2. Circle C3 has center A and radius r (therefore circles C1 and C3 are the same size). The point P’ (written P prime) is the intersection of C3 with OP. This is shown in the diagram

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    Arc Length

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    Arc Length The definition of radian measure s = rθ The unit circle An angle of 1 radian Proof of the theorem IT IS CONVENTIONAL to let the letter s symbolize the length of an arc‚ which is called arc length. We say in geometry that an arc "subtends" an angle θ; literally‚ "stretches under." Now the circumference of a circle is an arc length.  And the ratio of the circumference to the diameter is the basis of radian measure.  That ratio is the definition of π. π |   =   | C D | . |

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