Sign in

Libre University uses your GitHub account. Signing in is only needed to sit a final test, so the score is kept on your profile.

Forces in action

1.[2p]

A block slides down a 30° slope with μk=0.20. What is its acceleration, in m s⁻², with g=9.81 m s⁻²?

CorrectNot quite: 3.21

2.[3p]

A 10 kg crate sits on a floor with μs=0.50 and nobody is touching it. What is the friction force on it?

Correct
The answer is: Zero, because static friction only supplies what is needed to prevent sliding
The answer is: Zero, because static friction only supplies what is needed to prevent sliding
The answer is: Zero, because static friction only supplies what is needed to prevent sliding

3.[2p]

A block just begins to slide when a plane is tilted to 20°. What is μs?

CorrectNot quite: 0.364

4.[2p]

An Atwood machine carries 4.0 kg and 6.0 kg over a frictionless massless pulley. What is the magnitude of the acceleration, in m s⁻²?

CorrectNot quite: 1.96

5.[2p]

For the same 4.0 kg and 6.0 kg Atwood machine, what is the tension in the string, in newtons?

CorrectNot quite: 47.1

6.[1p]

The normal force on a body is always equal to its weight.

The answer is: False
Correct

7.[3p]

Which of these are true of the Amontons and Coulomb rules for dry friction?

Select all that apply

Correct
Correct
Correct
The answer is: Kinetic friction is roughly independent of the apparent contact area, Static friction is an upper limit rather than a fixed value, They are empirical fits with a limited range of validity, not laws

8.[3p]

A skydiver of mass 80 kg has a frontal area of 1.0 m² and Cd=1.2, in air of density 1.2 kg m⁻³. What is the terminal speed, in metres per second?

CorrectNot quite: 33.0

9.[2p]

Put the steps of the free body method in the order they are carried out.

  1. Draw every force on it and name the agent of each

  2. Write one component equation per axis and solve

  3. Choose axes, preferring one along the acceleration

  4. Isolate one body and draw it detached from everything it touches

Show the answer

a, b, c, d