How Do You Calculate the Force of a Falling Book on the Floor?

AI Thread Summary
To calculate the force of a falling book on the floor, first determine the acceleration using the final velocity of 3 m/s and the contact time of 0.3 seconds. Apply Newton's second law, F = ma, where the mass of the book is 1.5 kg. The impulse formula, Ft = Δp, can also be used to find the force, where F is the force, t is the duration of contact, and Δp is the change in momentum. The discussion highlights the importance of understanding both impulse and acceleration in solving the problem. Ultimately, the calculations will yield the force exerted by the book upon impact with the floor.
drod
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a book falls off a bookshelf and hits the floor. given this info calculate the force of the book on the floor.
mass of the book 1.5kg the book touched the floor for .3 sec. the velocity of the book the moment the book hit the floor 3m/s.
the velocity of the book when it bounced off the floor 1m/s.
:cry:
 
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you need to calculate the accelration of the book when it hits the floor, ie if the book falls at 3m/s and is incontact with the floor for 0.3s then the acceleration is?(you work that one out) then use Newtons 2nd law of motion

and bobs your uncle

I think that is right

newo
 
You are dealing with an impulse question here. The eqn to use is,

Ft = Δp

F is the force providing the impulse,
t is the (small) duration of the impulse
Δp is the change in momentum
 
ahhhh yes i miss read the question sorry guys
 
No prob - feel free to help :smile:

Your solution would have worked, but, in essence it would simply condense down to using the impulse formula I posted.
 
sorry bit out of context but what part of the north east you from
im at loughborough university in my final year in physics

i hope to do a phd
 
I'm from Scotland originally, living in Newcastle. I've been to university 4 times, got two degress, one (ordinary) in Computer Science and one (Hons, 1st) in Maths. I started my Masters a while ago but gave up. I may go back to it soonish, via the OU. :smile:
 
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