Answer:
C
technically B too but youre teachers not that smart so there you go
 
        
             
        
        
        
Yes, think about the difference of swinging a bat and not hitting a ball. It's fairly easy right? Now, when you hit a ball with the bat, you will feel the bat sting your hands. That's the force the ball is exerting on the bat!
        
                    
             
        
        
        
W = _|....F*dx*cos(a)........With F=force, x=distance over which force acts on object,
.......0.............................and a=angle between force and direction of travel.
Since the force is constant in this case we don't need the equation to be an integral expression, and since the force in question - the force of friction - is always precisely opposite the direction of travel (which makes (a) equal to 180 deg, and cos(a) equal to -1) the equation can be rewritted like so:
W = F*x*(-1) ............ or ............. W = -F*x
The force of friction is given by the equation: Ffriction = Fnormal*(coeff of friction)
Also, note that the total work is the sum of all 45 passes by the sandpaper. So our final equation, when Ffriction is substituted, is:
W = (-45)(Fnormal)(coeff of friction)(distance)
W = (-45)...(1.8N).........(0.92).........(0.15m)
W = ................-11.178 Joules
        
             
        
        
        
Answer:
a) - 72.5°c
b) pressure = 3625.13 Pa
c) density =  0.063 kg/m^3
d) it is a subsonic aircraft 
Explanation:
a) Determine Temperature 
Temperature at 19.5 km ( 19500 m )
T = -131 + ( 0.003 * altitude in meters )
   =  -131 + ( 0.003 * 19500 ) = - 72.5°c
b) Determine pressure and density at 19.5 km altitude 
Given :
Po (atmospheric pressure at sea level )  = 101kpa
R ( gas constant of air ) = 0.287 KJ/Kgk
T = -72.5°c ≈ 200.5 k
pressure = 3625.13 Pa
hence density = 0.063 kg/m^3
attached below is the remaining part of the solution
C) determine if the aircraft is subsonic or super sonic 
Velocity ( v ) =  =
  =   = 283.8 m/s
 = 283.8 m/s
hence it is a subsonic aircraft 
 
        
             
        
        
        
When soccer players run they are using friction to propell themselves