FIELD WORK NO. 5 LAYING OF A COMPOUND CURVE USING TRANSIT AND TAPE OBJECTIVES: To be able to lay a compound curve by incremental chords and deflection angle method. To master the skill in leveling‚ orienting‚ and using transit effectively. To work cooperatively with one’s group mates and efficiently perform the required task. MATERIALS/INSTRUMENTS: 2 range poles Chalks 50 meter tape Theodolite METHOD/PROCEDURE: The professor gives the following data: I1= 60⁰ D 1=
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Hessam Nossoni April 8‚ 2013 Lab 6 Analysis of Open Channel Flow: Specific Energy Curve Summary In this lab‚ the flow rate over a broad crested weir is analyzed. First the flow rate is calculated by the use of the venturimeter. Two trails are performed to determine the specific energy curve for a given flow rate. In each trial‚ the height of water before and over the weir is measured. Two specific energy curves for each trail are graphed. Introduction Weirs are structures built across open
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Two Main Drawing Tools Freehand Tool – creates curves and lines‚ mirroring the motions of the mouse. Bezier Tool – a line made up of straight or curved segments connected by nodes. While dragging the control handle‚ you can press *S – switch mode type between symmetrical and smooth. *C – cusp *Alt – to reposition the node before you actually drop it. *Ctrl – contains the curves to 15 degree angles. Panning options available while drawing with the Bezier Tool 1. Drag 2. Scroll (zoom out
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several basic designs‚ including vertical‚ horizontal‚ triangular‚ crescent‚ and oval arrangements. Other options include a minimal arrangement‚ such as the lazy “S” or “Hogarth’s Curve‚” and free-standing arrangements. Hogarth’s curve is named for English painter William Hogarth who introduced designs shaped like the curves of the letter “s” into floral design. The elements of flower arrangement include line materials‚ which are the first pieces placed in a design to establish the overall width and
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be more awareness for it. Scoliosis is defined as: an abnormal lateral curvature of the spine (Scoliosis NP). It can be different for all who have it depending on the degree of the curve or curves‚ and people go through it differently. For me‚ mine was serious enough that a simple brace would not have corrected the curve enough‚ and my doctor recommended surgery. I never had any idea that I had scoliosis and I did not even know what that was back when I was told that I had it. Consequently‚ I was
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the hang time. Air resistance or adding a curve to the ball will increase its hang time. Hang time can be calculated by H= 1/2 g(gravitational acceleration)times t(time) times 1/2. As the player kicks the ball with the inside of his foot he creates a curve on the ball and increases hang time due to air resistance acting on it. Kicking the ball straight will have a low hang time and just keep it low to the ground. The higher the ball is kicked with a curve the more unpredictable it is for the goalie
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Displays . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 1.2 Basic Line Drawing . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . Curves 2.1 Parametric Curves . . . . . . . 2.1.1 Tangents and Normals 2.2 Ellipses . . . . . . . . . . . . 2.3 Polygons . . . . . . . . . . . 2.4 Rendering Curves in OpenGL v 1 1 2 4 4 6 7 8 8 10 10 11 13 14 15 16 18 21 21 21 22 22 22 23 24 24 25 26 26 27 27 29 29 30 i 2 . . . . . . . . . . . . . . . . . . . . .
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width‚ height)‚ it is usually represent by a capital letter and a dot on a page. Think of it as an infinitely small place or position on a map. Line - an unlimited number of points along the same path. The set of points may be straight or form a curve. Normally‚ the term ’line’ means a straight line. The ’line’ has no dimensions (length‚ width‚ height) and extends unlimited in both directions. (The part of a line defined by two points‚ called ’endpoints’‚ is call a line segment or ’segment’.) A
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and musical sound) over a stony creek bed. I bubble into eddying bays‚ -When the brook flows backward it ’pushes’ the air and makes bubbles. I babble on the pebbles‚ -As the brook moves it makes sound because of the pebbles. With many a curve my banks I fret-The brook flows curvily because at one
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introduction to the use of diffusion models in forecasting. We use diffusion models in cases where an innovation diffuses through a population. In this note we focus on the simplest diffusion model: the logistic model. This model produces the familiar “S” curve in which a period of rapid acceleration is followed by deceleration and‚ finally‚ saturation. The graphs on the right show a logistic growth process. There is some base population that “adopts” the new innovation. The top graph shows the cumulative
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