With a tail wind, a plane traveled 840 miles in 3hrs. with the same wind as a head wind, the return trip took 30 minutes longer. find the plane's airspeed(in still air) and the wind so lost smh

Tail Wind: 840 miles in 3 hours (i.e. Plane is going with the wind)
Head Wind: 840 miles in 3.5 hours (i.e. Plane is going against the wind)

Let the plane speed (without wind) i.e. airspeed = v
Let the wind speed = w

The two equations can be made
1. v + w = 840 miles in 3 hours 
   v + w = 280 miles per hour
2. v - w = 840 miles in 3.5 hours
    v - w = 240 miles per hour

This is a set of simultaneous equations. We can either solve with substitution or elimination. I choose elimination

v + w = 280
- (v - w = 240)
2w = 40
w = 20
So the wind speed, w, is 20 miles per hour

We can then substitute w = 20 into either equation to find v.
v + w = 280 miles per hour
v + 20 = 280
v = 260

So the planes airspeed, v, is 260 miles per hour

It is 198,87032,750 + 375 = 33145 so, we take the 6% and we make it a decimal (0.6) and multiply that, then that is your answer