standing -Mar 8 XE Ch. 9 Check For Understanding X6 AppFAlpQLSe1Nb8PbJxGkOKwh 4TuSx0meYiFBQHHmwQmwascXbcg3DbHvQ/vi.. ☆Roots, Multi, and Fu..Roots, Multi, and Fu..6 https:/Drive LTITumingPoint-Parti. 4 Roots, Multi, and Fu.3.energy due to mass in motion.Kinetic4. Alexander is swinging his favorite yo-yo in circles on a two meter long cord. Hisclassmate, George, measures the instantaneous velocity of the yo-yo as 0.036km/s. What is the centripetal acceleration of the yo-yo?Your answer5.energy that comes from position or motion.Mechanical6. If an engine can produce 670JJ of energy in 1 min, how many watts can itoutput?Your answerrate at which work is done or energy is transferred. The units ofnower ar atte M

The kinetic energy due to the rotation of an object and is part of its total kinetic energy.…

Answered: 3. energy due to mass in motion.

Engineering

Mechanical Engineering

3. energy due to mass in motion.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Dtes 6) Take a look at the picture below. Initially the system is at rest. The spring is activated and sends the mass moving with tangential speed "v" and the disk rotating with angular velocity "w". Find expressions for these parameters in terms of the variables given. Final I nitind At Rest Dişk Rolutes Sprivag: compressx a mass と szring Cons & ingetid velocty muss Rotafiond ふnertiu ofDk
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Simulink Assignment- Filling a Tank In fluid mechanics, the equation that models the fluid level in a tank is: dh 1 -(min Ap - mout) dt h is the water level of the tank A is the surface area of the bottom of the tank pis the density of the fluid Mim and mout are the mass flow rates of water in and out of the tank, the flow out is a function of the water level h: 1 mout Vpgh Ris the resistance at the exit. Assume that the exit is at the bottom of the tank. g is the gravitational acceleration What to Do: 1. Build a model in Simulink to calculate the water level, h, as a function of time. Your model should stop running as soon as the tank is full. 2. Assuming the height of the tank is 2 meters, after how many seconds does the tank fill up? Use the following constants to test your model: • A: area of the bottom of the tank = 1 m? • p: the density of fluid = 1000 kg/ m? • R: the resistance at the exit = 3 (kg.m)-1/2 • ho: Initial height of the fluid in the tank = 0 m • g: the gravitational…
I don’t understand this equation at all, can you please explain. I don’t understand how you can have dcl/d_alpha on both sides of the equation. Are there difference between the the dcl/d_alpha. Thanks