Solve Maximum Speed Equation: I (of P) = I (of o) + Md*d

In summary, a student is struggling to find the answer to a physics problem using the equation given by their professor. They ask for help and are advised to use conservation of energy. The student then tries to apply the concept to their specific problem but is unable to find a solution. They ask for further clarification on their mistake.
  • #1
dsptl
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  • #2
When the center of mass is at the bottom what is its change in potential energy?

Where did the PE go?
 
  • #3
LowlyPion said:
When the center of mass is at the bottom what is its change in potential energy?

Where did the PE go?

so do i use energy conservation...

please tell me soon its due in an half our :(
 
  • #4
dsptl said:
so do i use energy conservation...

please tell me soon its due in an half our :(

Why not use conservation of energy?
 
  • #5
LowlyPion said:
Why not use conservation of energy?

huh?
 
  • #6
my 2nd trial:

I displaced= I shape axis + mR2

For the cylinder Ic is
Ic = 0.5 m R2

Ke= 0.5 I ω^2
the energy must be concerved when the center of rotation is changed from P to O.
We have
Ke(berore) =0.5 [0.5 m R2 + mR2] ω1^2 = 0.25[ 1+2] mR2ω1^2 = (3/4)mR2ω1^2
Ke(after) =0.5 [0.5 m R2 ] ω2^2 = (1/4) mR2ω2^2 we have

(3/4)mR2ω1^2 = (1/4) mR2ω2^2
ω2= √[(3/4)mR2ω1^2 /(1/4) mR2 ]=ω1√ 3

ω2= ω1√ 3


now tell me whts wrong here...i am not getting any value for ans??
 

FAQ: Solve Maximum Speed Equation: I (of P) = I (of o) + Md*d

What is the maximum speed equation and what does it represent?

The maximum speed equation, also known as the velocity equation, is used to calculate the maximum speed an object can reach given its initial velocity, acceleration, and distance traveled. It represents the relationship between an object's speed and the factors that affect it.

How is the maximum speed equation derived?

The maximum speed equation is derived from the basic principles of kinematics, which is the study of motion. It is based on the equation v = u + at, where v is the final velocity, u is the initial velocity, a is the acceleration, and t is the time. By rearranging this equation and substituting distance (d) for time (t), we get the maximum speed equation.

What are the variables in the maximum speed equation and what are their units?

The variables in the maximum speed equation are I (initial velocity), I (final velocity), Md (mass multiplied by distance), and d (distance traveled). The units for initial and final velocity are generally meters per second (m/s), mass multiplied by distance is in kilograms multiplied by meters (kg*m), and distance traveled is in meters (m).

How is the maximum speed equation used in real-world applications?

The maximum speed equation is used in various real-world applications, such as calculating the maximum speed of a car on a race track, determining the optimal launch speed for a rocket, or predicting the maximum speed of a ball thrown by an athlete. It is also commonly used in physics and engineering to study the motion of objects.

What are some limitations of the maximum speed equation?

The maximum speed equation has some limitations, as it assumes constant acceleration and does not take into account external factors such as air resistance or friction. It also does not account for changes in the object's mass during motion. Therefore, it may not accurately predict the maximum speed in some real-world scenarios where these factors play a significant role.

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