CONTENTS Introduction to AutoCAD GUI of AutoCAD Commands in AutoCAD Layers Viewports Exercises • Sample – 1 • Sample – 2 • Sample – 3 • Sample – 4 • Sample – 5 3D in AutoCAD 3D commands 3D Exercises • Sample – 1 • Sample – 2 AutoCAD AutoCAD‚ developed by Autodesk Inc.‚ is the most popular PC – CAD system available in the market. This design package is a general purpose computer aided design and drafting application for your computer. The speed and ease with
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will be hearing some yells & screams. Now make group of 10 trainees’ & ask them to form a circle so that each of them can see the ‘EYES’ of the others in the circle. Tell them that you shall be saying 2 sets of instructions: ‘Heads Up’ & ‘Heads Down’. When you will say ‘Heads down’ everyone will look down & when you will say ‘heads up’ everyone will have to look into the eyes of ‘ANYONE IN THEIR CIRCLE!’ Possibility I: In case they are looking at someone who is looking at somebody else‚ nothing
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Project Work For Additional Mathematics 2009 Circles In Our Daily Life Name : Chuah Khoy Yan Class : 5 Daisi School : SMK Bandar Utama Damansara (4) PROJECT WORK FOR ADDITIONAL MATHEMATICS 2009 - CIRCLES IN OUR DAILY LIFE CHUAH KHOY YAN CONTENT Title 1. 2. 2. 3. 4. 5. 6. 7. 8. 9. 10. 11. 12. 13. Introduction Task Specification Part 1(a) Part 1(b) Part 2(a) Part 2(b) Part 2(c) Part 3(a) Part 3(b) Part 3(c) Part 3(d) Part 3(e) Conclusion Acknowledgement Page .. 1 - 2 .. 3 - 4 5 6
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Area of the Circle 1 1. Calculate the length of the radius. If you only know (or have measured) the diameter (the distance from one side of the circle to the other)‚ then divide it by two to obtain the radius. The radius of a normal circle is always one-half of the diameter. 2. Read the formula. The formula for finding the area of a circle is Area equals pi multiplied by (r squared) 3. Multiply the radius by itself to square it. For example‚ if your radius was 6 cm‚ your radius squared
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what is pi? ‚ And what is the area of a circle? The obvious assumptions would be the numerical approximation 3.14 and the formula of the area of a circle‚ pi*r^2. However‚ as we soon learned Pi is the ratio of a circle’s circumference to its diameter or the number of radius squares needed to completely cover a circle exactly. And the area of a circle is the unit squares needed to cover a circle exactly‚ or the space inside the boundaries of a circle. Such revelations prompted the lessons that
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part of the Aryabhatiyam (gaṇitapāda 10)‚ he writes: caturadhikam śatamaṣṭaguṇam dvāṣaṣṭistathā sahasrāṇām ayutadvayaviṣkambhasyāsanno vṛttapariṇāhaḥ. "Add four to 100‚ multiply by eight‚ and then add 62‚000. By this rule the circumference of a circle with a diameter of 20‚000 can be approached."[12] This implies that the ratio of the circumference to the diameter is ((4+100)×8+62000)/20000 = 62832/20000 = 3.1416‚ which is accurate to five significant figures. After Aryabhatiya was translated
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A Valediction: Forbidding Mourning Essay John Donne’s “A Valediction: Forbidding Mourning” is a letter written to his wife‚ an attempt to quell her grief and mourning for his parting to France. Though a private letter‚ the message that Donne conveys to his wife is clear: that the affection between two true lovers is metaphysical and can therefore resist any strain. Throughout the poem‚ Donne never explicitly states his opinion but rather uses a chain of extended metaphors to argue his point. Thus
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1-8. These deflection values were plotted against Load and gradients of the graphs of δv/W and δh/W were found out for various angles as shown in Figure 1-8 and stored in table 9. A graph was plotted between δv/W and δh/W which results in a circle. From the circle‚ values of offset and radius were used to calculate Principal second moments of area and orientation of principal axes. From the experiment results‚ the values of principal second moment of area obtained from experiment are respectively
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Models of Points‚ Lines‚ and Angles D. The Transversals E. Polygons 1. Triangle 2. Quadrilateral 3. Pentagon 4. Hexagon 5. Heptagon 6. Octagon 7. Nonagon 8. Decagon 9. Dodecagon 10. Tetradecagon F. Circles Introduction "Geometry‚" meaning "measuring the earth‚" is the branch of math that has to do with spatial relationships. In other words‚ geometry is a type of math used to measure things that are impossible to measure with devices. For example
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main circle of stones. There are two smaller stones known as the “Avenue”‚ which are lined up and these also cast a shadow in the direction of the circle. There are 2 stones that follow the “Avenue”‚ that stand next to each other‚ almost like an entrance to the outer circle of stones. The two stones are known as the “slaughter stone”. The slaughter stones were believed to be a place of human sacrifice. The main circle of stones are known as “The Sarsen Circle”. These stones are set in a circle and
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