SOLUTION: two high speed trains are 290 miles apart and traveling toward each other. They meet in 5 hours. If one train's speed is 10 miles faster per hour than the other, find the speed o

Algebra.Com
Question 529921: two high speed trains are 290 miles apart and traveling toward each other. They meet in 5 hours. If one train's speed is 10 miles faster per hour than the other, find the speed of each train.
Answer by boilpoil(127)   (Show Source): You can put this solution on YOUR website!
We could solve this using algebra:
Let the speed of faster train be x
Then the speed of the slower train be x-10
---5x represents the distance traveled by the faster train, then 5(x-10) represents the distance traveled by the slower train, so the two distance equals 290 because they were once 290 miles away from each other


---The mph here represents 'Miles per hour'
The speed of the slower train
=34-10
=24(mph)

RELATED QUESTIONS

Two high speed trains are 440 miles apart and traveling toward each other. they meet in 4 (answered by macston,lwsshak3)
Two high-speed trains are 380 miles apart and traveling toward each other. They meet in 3 (answered by ikleyn)
Two high speed trains are 240 miles apart and traveling toward each other. They meet in 2 (answered by algebrahouse.com)
Two high speed trains are 500 miles apart and traveling toward each other. They meet in... (answered by mananth)
Two high speed trains are 380 miles apart and traveling toward each other. They meet in 4 (answered by stanbon)
two trains are 330 miles apart. one train is traveling 20 mph faster than the other. find (answered by ewatrrr)
two high speed trains are 270 miles apart and traveling toward each other. they meet in 2 (answered by TimothyLamb)
Two high speed trains are 270 miles apart and traveling toward each other. they meet in 2 (answered by TimothyLamb)
Two trains are 330 miles apart, and their speeds differ by 20 mph. Find the speed of each (answered by stanbon)