How to Calculate Average Net Force on a Truck with Changing Velocity

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To calculate the average net force on a truck with changing velocity, the truck's mass is 2150 kg, initially traveling at 55.0 km/h (15.3 m/s) and decelerating to 33.0 km/h (9.2 m/s) over 21 seconds. The average net force can be calculated using the formula F = m(v_f - v_i)/t. There is a discrepancy in the initial speed conversion, as one participant initially used 15.8 m/s instead of the correct 15.3 m/s, leading to different force calculations. The correct average net force is confirmed to be 626 N, aligning with the teacher's answer.
Kimorto
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Thanx for everyone who has helped so far.
(This is not homework, I'm doing problems to study for my final that is in less than 3 hours).
This next question I'm having a hard time with is...

A 2150-kg truck is traveling along a straight,level road at a constant speed of 55.0km/h (15.8m/s) when the driver removes his foot from the accelerator. After 21.0 seconds, the truck's speed is 33.0 km/h (9.2m/s). What is the magnitude of the average net force acting on the truck during the 21.0 second interval?

The answer is 626 N but I have no idea on how to get to it.
 
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This is one dimensional movement along a straight line...

v_f = v_i - a * t. where i and f denote initian and final...

just try it and multiply with m to find the force...


regards
marlon
 
Marlon, that doesn't seem right, I keep getting 675 and the answer says its 626 (multiple choice question, closest answer is 626, and teacher said answer is 626)
 
yes, i see your point though i am quite certain of this...

regards
marlon...

perhaps someone else can help...
 
F = dp/dt = m(v_2 - v_1)/ t = 2150kg(9.2m/s - 15.8m/s)/21s ~ 675

675 has to be right. Your book/teacher is wrong :P
 
you have your conversions wrong.. 55 km/h is 15.3 m/s not 15.8 m/s. The rest is correct.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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