Need help visualizing what an object is doing with force applied

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When an object moves in a specific direction with a net force also in that direction, but the force's magnitude decreases over time, its speed will eventually become constant as acceleration decreases to zero. In a non-vacuum environment, external forces like friction and drag will act on the object, causing it to slow down after the initial force is removed. The discussion highlights that without external forces, the object's momentum remains constant. However, in real-world scenarios, these external forces will typically affect the final velocity. Understanding these dynamics is crucial for visualizing the object's behavior under applied forces.
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Homework Statement



If an object is moving in a certain direction, with the net force also going in that direction, but the magnitude of the force is decreasing with time as it goes along. What is the speed of the object doing?

Homework Equations





The Attempt at a Solution


Im inclined to think the speed of the object is going to become constant, because if an object is in motion in stays in motion, am I right? I can't quite picture this.
 
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>>in motion in stays in motion
yeah if your in a vacuum.

F = ma;

so if your force is decreasing therefor you acceleration is decreasing, since your mass is static (conservation of mass)

your acceleration will decrease until it hits zero, and when it does than the velocity will be constant.
 
Ok I think I got you. Let's say I am not in a vacuum. If I push a shopping cart then let go, does it still experience a force in the direction a pushed it after i let go, or does it slow down because the backward force is greater than the forward force?
 
after you push an object (after you let go), the only force it experiences is external forces such as drag, friction, ect... which will slow it down until the velocity reaches zero.
 
So, if I am only talking about horizontal forces, the forward force just diminishes over time with not back force?
 
You can use momentum to describe this

P_{f} - P_{i} = \int Fdt

if there are not external forces (vacuum for example) than the expression goes to

P_{f} - P_{i} = 0

P_{f} = P_{i}

mV_{i} = mV_{f}

masses cancel and your left with

_{i} = V_{f} (for no external forces)

But this is usually not the case, you usually have an outside force that will affect the final velocity

You can consider the force that moves the object as a collision, an impulse
 
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