svansvan Posted November 3, 2014 Posted November 3, 2014 Hello I am making a vibration project which requires me to mount eccentric weights on both sides of an electric motor. I must submit the "generated force(in Kg)" by this motor. The RPM of motor = 1000 Total weight on both sides of the motor = 16.8Kg (8.4Kg on both sides) The radius(distance from the center of the shaft to the end of the weight) = 103 mm What will be creation of Centrifugal force when this motor is run at 1000 RPM ?? Dhiraj
Robittybob1 Posted November 3, 2014 Posted November 3, 2014 Hello I am making a vibration project which requires me to mount eccentric weights on both sides of an electric motor. I must submit the "generated force(in Kg)" by this motor. The RPM of motor = 1000 Total weight on both sides of the motor = 16.8Kg (8.4Kg on both sides) The radius(distance from the center of the shaft to the end of the weight) = 103 mm What will be creation of Centrifugal force when this motor is run at 1000 RPM ?? Dhiraj The set-up seems extraordinary, either that or it a very heavy high powered motor for the vibration (centrifugal force) is going to be a frighteningly large quantity. What formulas are you going to use?
studiot Posted November 3, 2014 Posted November 3, 2014 Look here http://www.precisionmicrodrives.com/application-notes-technical-guides/application-bulletins/ab-004-understanding-erm-characteristics-for-vibration-applications
Enthalpy Posted November 5, 2014 Posted November 5, 2014 Normal materials and standard hardware withstand it, but you better balance the rotor carefully before running the motor.
Robittybob1 Posted November 6, 2014 Posted November 6, 2014 Normal materials and standard hardware withstand it, but you better balance the rotor carefully before running the motor. I thought the whole purpose was to create an out of balance situation to make vibration. Would you still get vibration if it was well balanced?
Enthalpy Posted November 6, 2014 Posted November 6, 2014 O yes. Maybe "both sides" is "both ends"? If the masses ar imperfectly balanced, I don't wee why one should use two instead of a single lighter one, and if they are, one gets no vibration. With unbalanced masses, the motor's bearing will work under very unsound conditions. I would be worth checking if they can survive it.
Robittybob1 Posted November 6, 2014 Posted November 6, 2014 (edited) O yes. Maybe "both sides" is "both ends"? If the masses ar imperfectly balanced, I don't wee why one should use two instead of a single lighter one, and if they are, one gets no vibration. With unbalanced masses, the motor's bearing will work under very unsound conditions. I would be worth checking if they can survive it. That is why I was thinking for the masses talked of the motor, bearings, shafts and the like would have to be heavy duty. Edited November 6, 2014 by Robittybob1
Robittybob1 Posted November 7, 2014 Posted November 7, 2014 That is why I was thinking for the masses talked of the motor, bearings, shafts and the like would have to be heavy duty. It might make a good paint shaker except for its frequency.
Robittybob1 Posted November 9, 2014 Posted November 9, 2014 Every time I try and find out how to calculate centrifugal force they kept telling me it is a fictitious force.
studiot Posted November 9, 2014 Posted November 9, 2014 Every time I try and find out how to calculate centrifugal force they kept telling me it is a fictitious force. It is, but it is a very useful fictious force as it transforms a problem from one of dynamics to one of static equilibrium. It is known as D'Alambert's Principle. This link is simpler than Wiki for a first reading http://www.britannica.com/EBchecked/topic/150132/dAlemberts-principle
John Cuthber Posted November 9, 2014 Posted November 9, 2014 The force can be calculated as m v^2/r no matter whether it's real or not.
Robittybob1 Posted November 9, 2014 Posted November 9, 2014 (edited) The force can be calculated as m v^2/r no matter whether it's real or not. Then you add into that an expression of the tangential speed v = 2*Pi()*r/T, T being the period. (edited) Edited November 9, 2014 by Robittybob1
Strange Posted November 9, 2014 Posted November 9, 2014 (edited) Shouldn't that be [math]\displaystyle {v = \frac{2 \pi r}{T}}[/math]? Edited November 9, 2014 by Strange
Robittybob1 Posted November 9, 2014 Posted November 9, 2014 Shouldn't that be [math]\displaystyle {v = \frac{2 \pi r}{T}}[/math]? How do you even begin to write formulas like that? "[math]\displaystyle {v = \frac{2 \pi r}{T}}[/math]"
Strange Posted November 9, 2014 Posted November 9, 2014 You mean the math/Latex stuff? There is a guide here: http://www.scienceforums.net/topic/3751-quick-latex-tutorial/ And an interactive editor here: http://www.codecogs.com/latex/eqneditor.php
Robittybob1 Posted November 9, 2014 Posted November 9, 2014 (edited) You mean the math/Latex stuff? There is a guide here: http://www.scienceforums.net/topic/3751-quick-latex-tutorial/ And an interactive editor here: http://www.codecogs.com/latex/eqneditor.php Thanks Could the force be in the order of 18975.9594 Kgs? That seems a way higher than I had expected. 19 tonnes down and 19 tons up 17 times a second, something will break before the hour is up! Edited November 10, 2014 by Robittybob1
Robittybob1 Posted November 11, 2014 Posted November 11, 2014 Thanks Could the force be in the order of 18975.9594 Kgs? That seems a way higher than I had expected. 19 tonnes down and 19 tons up 17 times a second, something will break before the hour is up! I have now been told I was using an incorrect formula I started with Force = m*V^2/r and then introduced velocity as the circumference/period =2*Pi*r/T but when I squared that I didn't square the bottom line as well. (2*Pi*r/T)^2 = 4*pi^2*r^2/T^2 Using that for V^2 Force = m*4*pi^2*r^2/(T^2*r) the r top and bottom cancel. Force = m*4*pi^2*r/(T^2) So I think I need to divide the answer by the period for I was using T rather than T^2 Thanks for correcting me.
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