Finding Net Force in Physics Homework

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Homework Help Overview

The problem involves calculating the net force experienced by a person being pulled by a horse, given their mass, initial speed, duration of acceleration, and displacement. The subject area pertains to kinematics and Newton's laws of motion.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the need to find acceleration using kinematic equations and explore the relationship between displacement, initial velocity, time, and acceleration. There is a focus on applying Newton's second law to determine net force.

Discussion Status

Participants are actively engaging in the problem, with some providing guidance on using kinematic equations to find acceleration. There is an ongoing exploration of how to apply the calculated acceleration to find the net force.

Contextual Notes

Some participants question the assumptions related to the kinematic equations and the setup of the problem, while others clarify the necessary steps to solve it. There is a mention of unit consistency in the final answer.

dois
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Homework Statement



the questions says,
"Person A who's mass is 40kg, is being pulled across the ground by a horse at a speed of 4 m/s [E]. All of a sudden the horse accelerates for a period of 5 seconds. During this time person A experiences a displacement of 40 m [E]. What net force was experienced by person A?"

Homework Equations


The Attempt at a Solution



I have no idea how to even begin this question. I'm not sure what equations i even need to use.
 
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Hi dois, welcome to PF.
In the problem the initial velocity, duration pof acceleration and the displacement is given. Can find find a kinematic equation from the textbook which relates these quantities with acceleration?
 
dois said:

Homework Statement



the questions says,
"Person A who's mass is 40kg, is being pulled across the ground by a horse at a speed of 4 m/s [E]. All of a sudden the horse accelerates for a period of 5 seconds. During this time person A experiences a displacement of 40 m [E]. What net force was experienced by person A?"


Here is a little more help. This can be approached as a two step question. Recall that Newton's second law says F = ma. You have the mass of the person so you need the acceleration. You can find the acceleration from the information given in the problem using a kinematics equation that relates distance, velocity, time, and acceleration.
 
ok so first I would need to find the acceleration so I can sub that answer into F= m*a
so i would use
acceleration= v/t
?
 
dois said:
ok so first I would need to find the acceleration so I can sub that answer into F= m*a
so i would use
acceleration= v/t
?

The problem gives you the initial speed (Vi), time (t), and displacement (d). If you take a look at the kinematic equations, you'll find that you can solve one of them for acceleration. The kinematic equation you're looking for is this one.

d = (vi)(t) + (1/2)(a)(t)^2

Go from there.
 
Ok so if we sub all of our know variables into the equation
d = (vi)(t) + (1/2)(a)(t)^2
then we would get:
40= 4x5 +1/2 (?) x5^2
40=20 +25/2 x
20=25/2 x
20=12 1/2 x
x= 1.6

but as soon as i figure out the acceleration where do I go from there to find out the net force?
 
Last edited:
dois said:
Ok so if we sub all of our know variables into the equation
d = (vi)(t) + (1/2)(a)(t)^2
then we would get:
40= 4x5 +1/2 (?) x5^2
40=20 +25/2 x
20=25/2 x
20=12 1/2 x
x= 1.6

but as soon as i figure out the acceleration where do I go from there to find out the net force?

Okay, your algebra looks good, so a = 1.6 m/sec squared.

Remember I said this was a two step question. Go back and read my first post. That indicates what you do next.
 
So then we would sub a into F=ma
so (40kg) (1.6 m/s)
and then our answer would be Fnet= 64 kg m/s [E]
 
That should do it, except that the units you give are wrong. The seconds should be squared. That combination of units has its own name: Newtons.
 
  • #10
alright, thank you!
 
  • #11
You are quite welcome.
 

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