SOLUTION: A car is traveling on a road that is perpendicular to a railroad. When the car is 30 meters from the crossing, the car's new collision detector warns the driver that there is a tra
Algebra ->
Customizable Word Problem Solvers
-> Travel
-> SOLUTION: A car is traveling on a road that is perpendicular to a railroad. When the car is 30 meters from the crossing, the car's new collision detector warns the driver that there is a tra
Log On
Question 214478: A car is traveling on a road that is perpendicular to a railroad. When the car is 30 meters from the crossing, the car's new collision detector warns the driver that there is a train 50 meters from the car and heading toward the same crossing. How far is the train from the crossing? Answer by checkley77(12844) (Show Source):
You can put this solution on YOUR website! You have a right triangle with one side=30 & the hypotenuse=50.
30^2+x^2=50^2
900+x^2=2500
x^2=2500-900
x^2=1600
x=sqrt1600
x=40 m. is the distance of the train from the crossing.
Proof:
30^2+40^2=5062
900+1600=2500
2500=2500