being applied to the object should appear on that object’s free-body diagram. We should include a downward normal force‚ applied to the elevator by you. Yes‚ mg is numerically equal to this normal force in this case. When the system has an acceleration‚ however‚ these forces are no longer equal. The system has a constant velocity directed up When the system of you and the elevator is moving up with a constant velocity‚ what do we need to change on the freebody diagrams? 1. An extra
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Ball Drop Lab 2 Name Date Objective to determine the acceleration of gravity for falling objects to prove that this acceleration is the same for all objects regardless of their mass 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
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Objective: -To determine and to identify the motion which the metal ball undergoes as it rolls down the acceleration board. II. Materials: Acceleration board‚ cornstarch‚ iron stand‚ clamp with iron bar‚ brass ball‚ PVC pipe‚ meter stick III. Procedure: 1. Using the clamp with iron bar and the iron stand‚ we inclined the acceleration board. 2. We place cornstarch on the acceleration board by spreading and smoothening it evenly that will serve as a mark in order to measure the pathway
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predict the landing point when the projectile is fired at a nonzero angle of elevation. EQUIPMENT Spring gun Metal ball Protractor Meter stick Ruler Whiteboard markers THEORY Projectile motion is an example of motion with a constant acceleration. In this experiment‚ a projectile will be fired from some height above the floor and the position where it lands will be predicted. To make this prediction‚ one needs to know how to describe the motion of projectile using the laws of physics. The
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the pendulum‚ and g is the constant of the acceleration from gravity. To calculate an accurate value for g‚ I used 2 values for L on Moon and Jupiter of 2.5m and 1.00m. From there I used the simulation to calculate T and I plugged that into the equation to find g. The average value of g on the moon is 1.606m/s^2. Also‚ the average value of g on Jupiter is 18.913m/s^2. The results are listed in the table below. Location Length(m) Period(s) Acceleration of Gravity(m/s^2) Moon 2.50m 9.022s
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little wide and lose‚ and the flaps were not arrow dynamic what so ever. To improve the flight I could have made my rocket shorter and thinner because the smaller the mass the greater acceleration. Doing this would improve the acceleration of the projectile in this case the rocket. Also to improve the acceleration I could add more alka-seltzer to the film case. Doing this would add a greater force to push off of which would make the rocket go higher and faster. Lastly I could have made the structure
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distance‚ time‚ and acceleration are all very complex formulas that are interdependent. These formulas are measured in motion data and used to determine the final instantaneous speed‚ distance‚ time‚ and acceleration. Distance and time are two formulas that are used to determine speed and time. For example‚ distance equals speed multiplied with time given‚ time equals distance divided by speed‚ and speed is equals distance divided time. Speed and time are required to determine acceleration. ( This is how
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neural network control are used to control the suspension system. The desired objective is proposed as the minimization of a multi-objective function formed by the combination of not only sprung mass acceleration‚ pitching acceleration‚ suspension travel and dynamic load‚ but also the passenger acceleration. With the aid of software Matlab/Simulink‚ the simulation model is achieved. Simulation results demonstrate that the proposed active suspension system proves to be effective in the ride comfort and
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ground at point B as shown in the figure. What is the magnitude of the displacement of the toolbox in its movement from point A to point B? a) b) c) d) e) 15 m 19 m 8.1 m 11 m 13 m 7.6 m 6.6 m A 4. Given mass m‚ height h‚ gravitational acceleration constant g‚ time t‚ which one of the following is a dimensionless parameter? a) mg/ht b) h/gt c) h/gt2 d) mh/gt2 e) mh/gt 5. A ball hangs from a string attached to the ceiling. What is the net force acting on the ball? a) The net force is downward
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with a mass of 2.0 x 1030 kg (approximately the mass of the Sun)‚ and a radius of 2.4 x 107 m (approximately one-thirtieth of the radius of the Sun). a. What is the force on a 1.0 kg mass on the surface of Sirius B? [2.3 x 105 N] b. What is the acceleration due to gravity on the surface of Sirius B? [2.3 x 105 m/s2] 2. A 1000 kg communications satellite in synchronous orbit 42 400 km from the Earth’s centre gas a period of 24 h. Placed in orbit above the equator‚ and moving in the same direction
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