If the net force of a system is a non-zero constant and the mass decreases, what must be true about the acceleration?
The acceleration decreases.
The acceleration increases.
The acceleration is a non-zero constant.
The acceleration is zero
Conservation of Momentum Unit Test
Multiple Choice:
1. 40,000 kg ⋅ m/s
2. It must have decreased.
3. She will move in the same direction at the same speed forever.
4. two balls colliding in deep space
5. magnetism
6. 28 kg ⋅ m/s
7. 36 m/s
8. The velocities should be equal in magnitude and opposite in direction.
9. 1.10 m/s
10. Fnet = Δv / Δt
11. The acceleration increases.
12. Its acceleration is zero.
13. Determine the momentums of the two particles before the collision and add them together. Determine the momentums of the two particles after the collision and add them together. Verify that both sums are the same.
14. 2.0 m/s
Essay Questions:
15. On your own. Sorry.
16. On your own. Sorry.
17. On your own. Sorry.
18. On your own. Sorry.
19. On your own. Sorry.
^Im even still looking for these questions🤦🏽♀️
Well, well, well, looks like we've got a tricky physics question on our hands! If the net force of a system is a non-zero constant and the mass decreases, what must be true about the acceleration? Hmm, let me put on my clown glasses and think.
Ah, I've got it! If you're reducing the mass but keeping the same net force, then the poor acceleration is going to have to increase! It's like a little car trying to speed up with less weight on its back, it's gonna zoom ahead! So, to sum it up, just remember: less mass, more acceleration! Brrrrrooom!
If the net force of a system is a non-zero constant and the mass decreases, the acceleration increases.
To determine the relationship between the net force, mass, and acceleration, we can refer to Newton's second law of motion, which states that the acceleration of an object is directly proportional to the net force applied to it and inversely proportional to its mass, given by the equation F = ma.
In this case, we are given that the net force is a non-zero constant. According to Newton's second law, if the mass of the system decreases, the acceleration must increase in order to maintain the equality. This is because the force remains constant, so a smaller mass will require a larger acceleration to achieve the same force.
Therefore, the correct answer is: The acceleration increases.
F=ma
so, if m decreases, a increases