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thunderhadron
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Hi friend the problem is as follows:
Attempt:
Please friends help me in this.
Thank you all in advance
Attempt:
Please friends help me in this.
Thank you all in advance
Last edited by a moderator:
Tanya Sharma said:Instead of using a=dv/dt use a=vdv/ds.
The given condition is |aT|=|aN|
i.e -vdv/ds=v2/R .
Integrate with proper limits and you will get the answer.
Tanya Sharma said:You got the answer with your approach or the one i asked you to do ?
thunderhadron said:By your approach.
thunderhadron said:Thank you very much tanya. I got the answer.
But Was I doing it in wrong manner?
ehild said:The other error was, that when you integrated v with respect time, you forgot the lower limit of integration.
ehild
thunderhadron said:The lower limit of time should be zero. The question states that.
The first step in solving a circular motion problem is to draw a clear and accurate diagram of the situation. This will help you visualize the motion and identify important quantities such as the radius and velocity. Next, you will need to analyze the forces acting on the object, such as centripetal force and any other external forces. Finally, apply the appropriate equations, such as Newton's second law and the centripetal force equation, to solve for the unknown variables.
The centripetal force is a force that acts towards the center of a circular path, keeping an object moving along that path. It is responsible for keeping the object in circular motion and is equal to the mass of the object multiplied by the square of its velocity divided by the radius of the circular path. In other words, it is the force necessary to maintain the object's acceleration towards the center of the circle.
Centripetal acceleration is the rate of change of an object's velocity as it moves in a circular path. It is equal to the square of the object's velocity divided by the radius of the circular path. This can also be expressed as the product of the object's angular velocity and its tangential velocity. The direction of centripetal acceleration is always towards the center of the circle.
Tangential velocity refers to the speed at which an object is moving along a circular path, while angular velocity refers to the rate of change of the object's angular position. In other words, tangential velocity is a linear measurement, while angular velocity is an angular measurement. However, they are related and can be used to calculate each other in circular motion problems.
The mass of an object does not directly affect its circular motion. However, it does affect the amount of force required to keep the object moving in a circular path. The greater the mass, the greater the force needed to maintain the same circular motion. This can be seen in the centripetal force equation, where the mass is a factor in determining the force required for circular motion.