Problems involving Newton's law

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SUMMARY

This discussion focuses on solving problems related to Newton's laws of motion, specifically applying Newton's second law and kinematics. The first problem involves calculating the acceleration of a wagon pushed by a force of 72 N, resulting in a speed of 4.5 m/s after 3 seconds. The second problem addresses the braking force required to stop the wagon from a speed of 8 m/s in 6 seconds, emphasizing the use of kinematic equations and the absence of friction in this scenario.

PREREQUISITES
  • Understanding of Newton's second law (F = ma)
  • Familiarity with kinematic equations for uniform acceleration
  • Basic knowledge of force, mass, and acceleration relationships
  • Ability to perform unit conversions between mass and weight
NEXT STEPS
  • Study kinematic equations for uniformly accelerated motion
  • Learn about the concept of impulse and its application in physics
  • Explore the relationship between force, mass, and acceleration in different scenarios
  • Investigate the effects of friction and braking forces in motion problems
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Students studying physics, educators teaching mechanics, and anyone interested in understanding the applications of Newton's laws in real-world scenarios.

rottentreats64
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these were the questions:

1.Heather can apply a force of 72 N to a wagon in which sits her little brother, Bryce. The combined mass of Bryce and the wagon is 48 kg. If starting from rest, how much speed will the wagon pick up after Heather has pushed the wagon for 3s?

2.When the wagon in the previous problem reaches a speed of 8 m/s, Heather let's go and Bryce puts on the brakes. If the wagon comes to rest 6s later, how much force did the breaks apply?

for 1 i thought you had to first convert bryce's mass into Newtons, so i did 48kg/10 and i got 4.8 N is the weight of the wagon and Bryce. But after that i got lost. Do i have to find a resultant force? I really have no clue what to do in these problems besides what i just told u
 
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For the first question all you need to consider is Newton's second law.
 
Check the units of (48 kg) / (10 m/s^2). Compare this units to Newtons.

Also, why are you converting mass to weight? :smile:
 
You can use the impulse law, too.
 
i put this as an answer:

Since we’re trying to find the acceleration I used the formula A= f/m A=72/48. Therefore the acceleration is 1.5 m/s2. So after three seconds (1.5*3) they would have been going at 4.5 m/s2.
 
is that right?..and also the second question i need help with
 
rottentreats64 said:
is that right?..and also the second question i need help with

Yes, that is perfectly right. Show us some work on the second question, I'm sure you can at least try to solve it.
 
rottentreats64 said:
i put this as an answer:

Since we’re trying to find the acceleration I used the formula A= f/m A=72/48. Therefore the acceleration is 1.5 m/s2. So after three seconds (1.5*3) they would have been going at 4.5 m/s2.
Just a slight correction. Their velocity would be in m/s not m/s2
 
thanks but here's the question with the second problem, how do i know the friction? is there a formula i could use for it? and i don't undersatnd how would i could find the force that the breaks applied...could an1 explain this concept to me please?
 
  • #10
rottentreats64 said:
thanks but here's the question with the second problem, how do i know the friction? is there a formula i could use for it? and i don't undersatnd how would i could find the force that the breaks applied...could an1 explain this concept to me please?

There is no friction force in the problem, there's only the force of the break. The second part of the problem is just kinematics, and an application of Newton's 2nd law in the end. So, what equations cross your mind?
 
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  • #11
oh lol, i basically had no clue what to do for the second problem so i was guessing friction was involved
 
  • #12
rottentreats64 said:
oh lol, i basically had no clue what to do for the second problem so i was guessing friction was involved

Simply use the equation for velocity in the case of uniform acceleration (i.e. deceleration in this case): v(t) = Vo - at. You know what the velocity must equal at t = 6 seconds, and you know the initial velocity Vo, so you can calculate the acceleration easily.
 
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