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There are six books in a stack, and each book weighs 5 N. The coefficient of static friction between the books is 0.2. With what horizontal force must one push to start sliding the top five books off the bottom one? a. 1 N c. 3 N b. 5 N d. 7 N

Answer :

MathPhys

Answer:

b. 5 N

Explanation:

Each book weighs 5 N.  Therefore, five books weigh 25 N.  The friction force is:

Ff = Fn μ

Ff = (25 N) (0.2)

Ff = 5 N

The horizontal force one must push to slide the top five books off the

bottom one is 5 N

We were told  that the 6 books each weigh 5N and we need to slide 5 of

them which is 5×5= 25N

We can then calculate the friction force with the formula below.

F = N μ

where F is frictional force, N is force and  μ is coefficient of static friction

F= (25 N) (0.2)

F= 5 N

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