Ignoring friction, draw a force diagram of your lab set-up.
Calculate the force that the fan produces.
Using the value of the force produced from the fan, calculate the acceleration associated with this force.
How does your value of the slope of the velocity time graph compare to the value of the acceleration from part 1? Find the percent difference.
What physical factors contribute to the differences in the two values (the slope of the velocity time graph versus the acceleration from part 1)?
To what angle would the track need to be raised or lowered so that a cart of twice the mass would remain motionless?
How would the acceleration of the cart change (part 2), if the mass of the cart was half its original value?
Part 1
Draw a complete force diagram of your lab set-up from part 1.
Draw a quantitative force diagram that includes the horizontal and vertical components of this force diagram.
Write a Newton's 2nd Law equation for the horizontal forces.
Write a Newton's 2nd Law equation of the vertical forces.
Calculate the value of the normal force.
Correlate, in words, your force diagram with the motion of the cart. In other words, describe how and why the motion of the cart is related to the forces involved.
Part 2
Draw a complete force diagram of your lab set-up from part 2.
Write a Newton's 2nd Law equation for the horizontal forces.
Write a Newton's 2nd Law equation of the vertical forces.
Calculate the value of the normal force and the force of the fan.
Correlate, in words, your force diagram with the motion of the cart. In other words, describe how and why the motion of the cart is related to the forces involved.