Calculating the force (Homework question)

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A high school student is struggling with a physics homework question about calculating the force exerted by a tree on a car during a crash. The car, weighing 920 kg with an additional 80 kg for the driver, crashes at a constant speed of 36 km/h, resulting in a dent of 50 cm. The student is unsure how to find the acceleration needed to calculate the force, as time is not provided in the problem. Forum participants suggest using kinematic equations that relate distance, initial and final velocities, and acceleration, emphasizing that time is not necessary for this calculation. Understanding the principles behind the equations is deemed more important than memorizing them for solving the problem effectively.
Tony09_
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Hello users,

Im a boy whos in high school and has physics as a school subject. I'm not the best in physics at all and next week I'm going to have a 3-chapter test about physics. The teacher gave us some practice material and I struggle with this question, anyone that could help me?

1. Homework Statement

A car (920kg) with a driver (80kg) drives with a constant speed of 36km/h. The car crashes into a tree. The car hood is dented with a length of 50cm. Consider the crash uniformily retarded.

a) What is the force that the tree practises on the car?

(I already know the answer, which is 1.0 * 10^5N

2. Homework Equations

F(res)= m(kg) * a(m/s2)??

3. The Attempt at a Solution

Honestly, I don't have any idea where to start (I'm not the best in physics)

 
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So you are trying to find F, you know m. You need to figure out what a is. Do you know of any relevant equations involving a?
 
lewando said:
So you are trying to find F, you know m. You need to figure out what a is. Do you know of any relevant equations involving a?
Yes a = delta V / delta T but since there is no time mentioned it has no use i think. The formula above is what i thought what was needed to solve it but it seems that it isn't the one I'm looking for
 
Do you have any relevant kinematic equations that do not involve t?
 
lewando said:
Do you have any relevant kinematic equations that do not involve t?
No, sadly not. The only other equations mentioned in the chapter (where the question is based on) are :
F ( force ) gravity = mass (kg) * gravity (9.81 based on the gravity of the netherlands in m/s2)
P(rho) = mass / volume (m3)
W (work) = F * s (distance made in direction of force in meters)

I study in the netherlands so all the equations are originally stated in dutch so there may be bad translation. But there are a few more but those are difficult to translate in english
 
Tony09_ said:
W (work) = F * s (distance made in direction of force in meters)
Try that one. You will need another equation relating motion to energy.

By the way, you can delete "in meters".
 
If the phrase "consider the crash uniformily retarded" implies that the velocity during the impact period is changing uniformly with time (which I think it does), then, for this special case, there is a useful formua for average velocity: vx,average = (vx,initial + vx,final)/2. The equation: distance = rate * time can used with vx,average as the rate to find t.
 
lewando said:
If the phrase "consider the crash uniformily retarded" implies that the velocity during the impact period is changing uniformly with time (which I think it does), then, for this special case, there is a useful formua for average velocity: vx,average = (vx,initial + vx,final)/2. The equation: distance = rate * time can used with vx,average as the rate to find t.
As you indicated in post #4, it is not necessary to find t.

@Tony09_, the five SUVAT equations each involve four of a certain five variables. So one of them only uses s, u, v and a. This one is effectively the work conservation equation (see post #6), but with mass canceled out.

I was never one for learning formulas, much better at remembering the underlying principles and how to derive formulas. But I always found it worth knowing the five SUVAT equations. See https://en.wikipedia.org/wiki/Equat...translational_acceleration_in_a_straight_line.
 
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