Find mass of an object hanging on string

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Homework Help Overview

The discussion revolves around determining the mass of an object hanging on a string, specifically in a scenario involving two bodies connected by a pulley system. The original poster presents a numerical problem involving two masses, A and B, with known mass A and acceleration, seeking to find mass B.

Discussion Character

  • Exploratory, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the forces acting on mass B and the application of Newton's second law. There is an attempt to derive a formula from the forces involved, and questions arise about how to manipulate the given equations to isolate mass B.

Discussion Status

Participants are actively engaging with the problem, exploring the relationships between forces and masses. Some guidance has been provided regarding the forces acting on mass B and the use of net force equations, but no consensus or complete solution has been reached.

Contextual Notes

The original poster references a specific formula from their textbook, which may imply constraints on the methods they are expected to use. The discussion also highlights the need to eliminate tension from the equations to find mass B, indicating a focus on understanding the underlying physics rather than simply applying formulas.

angi-18
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please tell me how to find the mass of an object which is hang on the string?
I mean what would be the formula ?
i am also writing here my numerical question...
Q:two bodies A and B are attached to a string which passes over a pulley so that two bodies hang vertically.if the mass of body A is 4.8 kg find the mass of body B which moves down with an acceleration of 0.2m/s.s.(g=9.8m/s.s)
 
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Make a diagram of the situation.

Look carefully at mass B. How many forces act on mass B?
 
no force is acting on mass B the formula given in our textbook is:
α=(mB-mA/mB+mA) x g

i don't know how to arrange it to find the mass B...:confused:
 
We are trying to show HOW to get that formula.

Look at mass B. It has the Earth pulling it down - that is the weight mB x g of mass b - and the string pulling it up by a tension T.

Now use Fnet = ma for mass B.
 
Fnet = ma ...for mass B

mBg - T = mBa

Fnet = ma ....for mass A

T - mAg = mAa

If the tension T is eliminated from the above two equations then one gets the equation required.
 

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