Circular Motion and calculating time

In summary, the person is trying to find out how to calculate time using a formula, but is having difficulty. They have found another formula that they are unsure of, but hopes that it is correct.
  • #1
ForgottenMemo
15
0

Homework Statement



q2.jpg



Homework Equations



Velocity =2PiR/T

Time=2PiR/V

Force Centripetal = MV^2/R

Angular Displacement/Time interval = Average Angular Velocity

Angular Velocity x Radius Of Circle Path = Linear Velocity

Average Angular Acceleration = Change In Angular Acceleration/ Time Interval

Linear Acceleration = Radius of Circular Path x Angular acceleration

Force= Mass x Acceleration



The Attempt at a Solution



How do i calculate time? Once i know that i can use this formula: Velocity =2PiR/T

Is T(Time) = 360 radians?

Im not honestly sure where to start, I've been trying for 4 days now, constantly seeking infomation while at work.
 
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  • #2
ForgottenMemo said:
How do i calculate time? Once i know that i can use this formula: Velocity =2PiR/T
Wouldn't it perhaps be easier to use a different formula, one in which you know all the required information?
 
  • #3
Hootenanny said:
Wouldn't it perhaps be easier to use a different formula, one in which you know all the required information?


What do you mean.

1) Transpose the equation again

or

2) Theres another formula that i have missed


If so, any hint on where to look.
 
  • #4
ForgottenMemo said:
What do you mean.

1) Transpose the equation again

or

2) Theres another formula that i have missed


If so, any hint on where to look.
The formula is on your list :wink:. You know the centripetal force, the mass and the radius. You want to know the velocity.
 
  • #5
I so hope this is correct.

Fc= MV^2/R -> Fc x R/M=V^2

Velocity -> (1100x140)/1000 = 154^2 -> [tex]\sqrt{154}[/tex] = 12.4 (m/s ?)


Acceleration -> V^2/R -> 12.4^2/140 -> 1.09 m/s^2


Force Gravity -> M x g -> 1000x9.81 = 9810g
 
Last edited:
  • #6
ForgottenMemo said:
I so hope this is correct.

Fc= MV^2/R -> Fc x R/M=V^2

Velocity -> (1100x140)/1000 = 154^2 -> [tex]\sqrt{154}[/tex] = 12.4 (m/s ?)

Acceleration -> V^2/R -> 12.4^2/140 -> 1.09 m/s^2
I'm not checking your arithmetic, but your method looks good :approve:
ForgottenMemo said:
Force Gravity -> M x g -> 1000x9.81 = 9810g
I'm guessing by the amount of g acting on the car, they mean how many times the acceleration due to gravity is the acceleration of the car, rather than the actual force. Do you follow?
 
  • #7
Would i be correct in saying that:

Acceleration x Gravity = The amount of g acting on the vehicle?

1.09 m/s^2 x 9.81 = 10.69
 
  • #8
ForgottenMemo said:
Would i be correct in saying that:

Acceleration x Gravity = The amount of g acting on the vehicle?

1.09 m/s^2 x 9.81 = 10.69
Not quite. If you accelerate at 1g means you are accelerating at a rate that is equal to the acceleration due to gravity (i.e. 9.81 m.s-2). Similarly, an acceleration of 2g is equivalent to an acceleration of twice that of gravity (i.e. 19.62 m.s-2). That number of g's 'pulled' can be calculated thus:

[tex]n = \frac{a}{g}[/tex]

Do you follow?
 
Last edited:
  • #9
Ok that would mean that.

Acceleration / Gravity = The amount of g acting on the vehicle

1.09 m/s^2 / 9.81 = 0.1 (g)
 
  • #10
ForgottenMemo said:
Ok that would mean that.

Acceleration / Gravity = The amount of g acting on the vehicle

1.09 m/s^2 / 9.81 = 0.1 (g)
Looks okay to me :approve:
 
  • #11
Hootenanny : It was a pleasure. :biggrin: Thanks for the help.
 
  • #12
ForgottenMemo said:
Hootenanny : It was a pleasure. :biggrin: Thanks for the help.
Not a problem :smile:
 

What is circular motion?

Circular motion is the movement of an object along a circular path, where the object's distance from a fixed point remains constant.

How is time calculated in circular motion?

Time can be calculated in circular motion using the formula T = 2πr/v, where T is the time taken, r is the radius of the circular path, and v is the velocity of the object. This formula assumes that the circular motion is uniform.

What is the difference between angular velocity and linear velocity in circular motion?

Angular velocity is the rate at which an object rotates around a fixed point, while linear velocity is the rate at which an object moves along a straight line. In circular motion, angular velocity is constant, while linear velocity varies depending on the distance from the center of the circle.

How does centripetal force affect circular motion?

Centripetal force is the force that acts towards the center of a circular path, keeping an object in circular motion. It is directly proportional to the mass and velocity of the object and inversely proportional to the radius of the circular path.

What real-life examples demonstrate circular motion?

Some examples of circular motion in everyday life include the motion of the moon around the Earth, the rotation of a Ferris wheel, and the circular path of a satellite orbiting the Earth.

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