Can a Flywheel Store 1 MW of Power for 50 Seconds with Only 33% Energy Loss?

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The discussion centers on the feasibility of designing a flywheel capable of storing 1 MW of power for 50 seconds with a maximum energy loss of 33%. The user seeks guidance on calculating the necessary dimensions, mass, and torque to achieve 1500 HP while maintaining a maximum angular velocity of 4,000 RPM. They correctly apply the formula for power and work, converting 1500 HP to 1.12 MW for their calculations. The conservation of energy principle is suggested as a method to determine the moment of inertia needed for the flywheel. Overall, the challenge lies in the potential requirement for a significantly large and heavy flywheel to meet these specifications.
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Hi fellow scientists and engineers,

I have a question regarding the design of a flywheel. I know that the actual engineering of a flywheel is very complex and in no way I should expect actual practical answers from this simple question. I'm just trying to get some estimates for a renewable energy project that I'm working on. I'm trying to find out the best way to calculate the dimensions, mass and torque of a flywheel so that it produces 1500 HP during 50 seconds while reducing its kinetic energy to no less than 33%. It's maximum angular velocity should be no more than 4,000 RPMs.

I'm a bit confused with power and the time delta. As you all know Power = (Work) / (delta t). In my calculations I converted 1500 HP into Watts, which is 1.12 MW. I then calculate the Work done by substituting the 1.12 MW for power and assuming that my delta t is 50 seconds. Is this approach correct? What I want to do in essence is be able to store 1 MW of power in a flywheel which feeds a generator during a t(assumed as 50 seconds) second cycle and not loose more than 33% of its speed during this period. Hope that the problem is clear for you guys. Any help is appreciated. Thanks.
 
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There are probably a few ways to do this, what comes to my mind is as the most straight forward is conservation of energy:

E_rotational = 1/2 I ω2

ΔE = 1.12 MW * 50 s = E_initial - E_final

Where ω_final = 0.67ω_initial
and ω is known

Solve for I (moment of inertia)
Having I you can do some calcs for flywheel size & shape (google will find you a table of I formulas for various simple shapes, disc, ring etc)
You will likely find you need an incredibly large and/or heavy flywheel. Let us know how you get on.
 
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