out on MaxTRAQ to look at the findings of the results and displacement of the steps for the sprint starts. Through analysis‚ the study looks to touch upon with condition (medium start or bunch start) is the best to use for a sprint start looking at velocity and the maximum
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5 at2 Measure the overall distance the mass will be travelling. To calculate the time it took to reach the end of the ramp‚ then using the equations above‚ add in the distance‚ time‚ and initial velocity. Variables Independent: Difference of weight on each car. Dependent: Time and velocity of the car going down the ramp Controlled: Size of the ramp Same car used Same size weights 1x power pack (set to A/C) Equipment: 1x wooden ramp 1x model car 5x 1kg weights 1x stopwatch
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1 Introduction ANSWERS TO MULTIPLE CHOICE QUESTIONS 1. Using a calculator to multiply the length by the width gives a raw answer of 6783 m 2 ‚ but this answer must be rounded to contain the same number of significant figures as the least accurate factor in the product. The least accurate factor is the length‚ which contains either 2 or 3 significant figures‚ depending on whether the trailing zero is significant or is being used only to locate the decimal point. Assuming the length contains 3 significant
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trunk reaches its lowest angle (i.e. its most flexed position) prior to take-off. • Note down the angular velocity of the trunk at this time‚ and explain your observation. • Note down the angular acceleration of the trunk at this time‚ and explain your observation. • Describe the motion of the trunk (in terms of flexion and extension) and explain the pattern of the angular velocity and angular acceleration of the trunk during the take off phase of the SVJ.
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HOMEWORK PROBLEMS Chapter-4: MOTION IN TWO DIMENSIONS 1 A particle starts from the origin at t = 0 with a velocity of 6.0[pic] m/s and moves in the xy plane with a constant acceleration of (-2.0[pic] + 4.0[pic]) m/s2. At the instant the particle achieves its maximum positive x coordinate‚ how far is it from the origin? [pic] 2 At t = 0‚ a particle leaves the origin with a velocity of 5.0 m/s in the positive y direction. Its acceleration is given by [pic] = (3.0[pic] - 2.0[pic]) m/s2. At the
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Experiment #2 Data Collection Objectives: Exercise 1: Formulating a Hypothesis about pitching speed. To form a hypothesis for the pitching velocity of a ball. Use a spreadsheet and math to calculate the actual velocity and determine the accuracy of the hypothesis. I will also roll a large ball to measure its velocity and graph its horizontal motion. Materials: Volley Ball Computer Softball Large Open Space Mitt Stop Watch Chair
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Apparatus objects to drop‚ stopwatch‚ meter stick‚ Pasco motion sensor Procedure Each group will get 1 object record the balls mass Using a meter stick measure a height (distance) that you are going to drop your ball. Making sure that your initial velocity of the ball is 0 m/s‚ drop the ball and measure (using the stopwatch) the time that it takes to hit the ground. Repeat at least 5 times (discard any really bad measurements) Calculate average time Use the kinematic equation - d vit at2 to calculate
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will need to use the formula s=d/t (s= speed‚ d=distance‚ t=time). On the other hand‚ for accelaration you will use the formula a= vf-vi/t (a=acceleration‚ vf=final velocity‚ vi= initial velocity‚ t=time). Average speed is how fast something is moving; the path distanced moved per time. Acceleration is the rate of which velocity is changing‚ the change may be in magnitude‚ direction‚ or both. Materials & Procedures: The materials you will need for this experiment are: -3 people -stopwatch
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Breaking distances: Introduction: Drivers must pay attention to their surroundings. This includes calculating the braking distance from the cars and objects around a driver. With this the driver can avoid accidents and can save lives and money. As shown in the picture above. The prime factors that apply that have a big impact on the actual stopping distances in the real world: Weather‚ road conditions‚ type and condition of vehicle‚ load etc ‚ not to mention the age‚ health and mental ability
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that the velocity going out of the control volume is equal to the velocity coming in. Additionally‚ the elevation difference within the control is assumed to be negligible. The vertical force caused by the jet is balanced by the mass placed on the weight pan. (2) The initial velocity of the jet‚ v0‚ is : (3) From Bernoulli’s equation‚ the jet velocity‚ v‚ in
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