I have a question about gravity in dynamics

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The discussion centers on the confusion regarding the placement of the gravity term in Newton's second law of motion. Participants clarify that gravity, being a force, should always be included on the left side of the equation, representing the sum of individual forces acting on a mass. The distinction is made that in different scenarios, such as hanging objects versus cars, the arrangement of forces can vary, but gravity remains a consistent force. The explanation helps resolve the initial confusion about where to position the gravity term in calculations. Overall, the conversation emphasizes understanding the role of gravity in dynamics.
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Hi

I have a question about using gravity in dynamics...

first

In my thinking,,,

All force in dynamics is transferred by contact.

for example friction, tension, normal force,,,

but only except for gravity.

so I have always trouble in calculating gravity.....

In simple kinetics of parcicles

Newton's second law is

sum ( indivisual forces may be acting on the mass m)=m*a

I understand equation. but I have been confusing where I put gravity term.

Left or Right? ([indivisual] or [m*a])

In most problem about hanging problem, gravity term is in the Right.

but problem about car, gravity term is in the Left.

I don't know why this thing happen. ...

Help me please!
 
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Hi IUIU! Welcome to PF! :smile:
IUIU said:
In simple kinetics of parcicles

Newton's second law is

sum ( indivisual forces may be acting on the mass m)=m*a

I understand equation. but I have been confusing where I put gravity term.

Left or Right? ([indivisual] or [m*a])

In most problem about hanging problem, gravity term is in the Right.

but problem about car, gravity term is in the Left.

Gravity is a force, and so always goes on the left

(i'm assuming we're not talking about general relativity, where of course gravity isn't a force, it's an effect of the curvature of space-time)

… for example, a freely-falling body of mass m has only one force on it, mg, and the equation is mg = ma (so g = a)

… and a body stationary on a flat horizontal surface has two forces on it, mg and N, and the equation is mg - N = m*0 (so mg = N) :wink:
 
oh thanks

I understand now ;;;

you saved me~~~

thank you
 
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