Determining the Friction and Efficiency of Air Gliders

 

Purpose:  To determine the acceleration of an air glider and hanging mass of an air rail system (click to view image)
  1. solving for theoretical acceleration of system
experimentally determining the acceleration of the system
3.  compare the theoretical acceleration with the experimental acceleration of the system
4.  determining the percentage of system friction loss and the
percentage of system efficiency
N.B.  The theoretical determination of acceleration is based on the thought that friction of the system is so small that it can be neglected in the calculation of acceleration on the air rail system
The experimental determination of acceleration is the actual result obtained with any and all friction losses.

Know the following terms:

1)  Fapp = force applied (units in N)
2)  Fnet = net force or inertial force (units in N)
3)   a     = acceleration (units in m/s2)
4)       = velocity or speed (units m/s)
5)  F  = frictional force (units in N)
6)  M1 = mass of glider
7)  M2  = hanging mass
8)   d    = distance between timing gates(units in m) 
9)  Fw = force weight of mass 2 (units in N)) 
10)   mu = coefficient of friction


Know the following equations:

1)  Fapp = Ff + Fnet  (principle equation used for solving this experiment)
2)  Fapp = Fw = m2 . ag
3)  Fnet = m1a + m2a 
4)  Ff = assumed to be 0 due to air rail low friction
5) \ m2.ag = 0 + m1a + m2a;   remember that [atheoretical = m2ag/(m1+m2)]

Procedure for Part A:   

Analysis:  
 
1.   Measure the mass of the glider ( M1 )[kg]
2.   Measure the mass of the hanging mass ( M2 )[kg]
3.   Measure the distance that the glider will accelerate from  V1 = 0 m/s to the  middle of the timing gate ( d ) m and then solve for V2 at the timing gate


By measuring the mass of the glider (m1) and the mass of the suspended weight (m2), and knowing ag (acceleration due to gravity), solve for acceleration(theoretical) for the system. Remember that [atheoretical = m2ag/(m1+m2)]  and use proper units in the MKS system.

After solving for Part A, now continue on to Part B