Step-by-step explanation:
Let w be the speed of wind and v be speed of airplane without wind.
[tex]average \: speed = \frac{total \: distance }{total \: time} [/tex]
(A)
[tex]speed \: against \: wind( v - w) = \frac{2100}{6} = 350mph[/tex]
(B)
[tex]speed \: with \: wind(v + w) = \frac{2100}{4} = 525mph[/tex]
(C)
Adding equations A and B, we get :
(v - w) + (v + w) = 350 + 525
2v = 875
V = 437.5 mph