tertie said:
			
		
	
	
		
		
			Can I ask for assistance one more time?
A plane flies at 720 mi against a steady 30-mi/h headwind and returns to the same point with the wind.  If the entire trip takes 10 h, what is the plane's speed in still air?
now I know that d=r(t)
x=720(10)  = 7200
now do I divide by 30?  (=240)  than add that to the 720??
		
		
	 
You've already received one suggestion as to how to set up the problem.  I'll offer a slightly different approach.
Let r = speed of plane in still air
Flying 
against the wind, the plane's speed will be reduced by the wind speed, and its rate will be r - 30 mph.  We know that distance = rate * time, and that distance/rate = time.  So, 
time flying against the wind = 720/(r - 30)
Flying 
with the wind, the plane's speed will be increased by the wind speed, and its rate will be r + 30 mph.  So,
time flying with the wind = 720/(r + 30)
We also know this:  the total time for the trip was 10 hours.  Thus,
time against wind + time with wind = 10
	
	
	
		Code:
	
	
		 720        720  
------  + ------- = 10
r - 30     r + 30
	 
 
Now, you should be able to solve for r.  Hint:  multiply 
both sides of the equation by the common denominator for the fractions.
I hope this helps you.