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Originally posted by jagdflieger
Train 1 speed = 256 mph
Train 2 speed = 145 mph
Relative closure = 401 mph
Initial distance between trains = 4*401 = 1604 miles
Bee at mid point = 802 miles from start
Travel distance for Train 1 untill collision = 1024 miles
Travel distance for Train 2 untill collision = 580 miles
Assuming bee does not evade trains and flies towards the slower train (since the slower train will never reach his current location by the crash time):
The relative speed of Train 1 and the bee is 255 mph (256 - 1)
By using the relative speed we can simplify and perform the computation using the bee's current location as if the bee were motionless:
So the time for Train 1 to reach the current location of the bee (using the relative speed) would be
802/255 = 3.14509... hours
The bee could fly 3.14509... miles before Train 1 overtakes it and squishes it.
Originally posted by Saucerat
Originally posted by jagdflieger
Train 1 speed = 256 mph
Train 2 speed = 145 mph
Relative closure = 401 mph
Initial distance between trains = 4*401 = 1604 miles
Bee at mid point = 802 miles from start
Travel distance for Train 1 untill collision = 1024 miles
Travel distance for Train 2 untill collision = 580 miles
Assuming bee does not evade trains and flies towards the slower train (since the slower train will never reach his current location by the crash time):
The relative speed of Train 1 and the bee is 255 mph (256 - 1)
By using the relative speed we can simplify and perform the computation using the bee's current location as if the bee were motionless:
So the time for Train 1 to reach the current location of the bee (using the relative speed) would be
802/255 = 3.14509... hours
The bee could fly 3.14509... miles before Train 1 overtakes it and squishes it.
Very nice try, but I'm afraid your wrong.
The answer is a integer btw.
Originally posted by Gazrok
Yep, as 0 has the unique property of...
0-0=0
0+0=0
0x0=0
0/0=0
Originally posted by Valhall
Shoot, I haven't visited this thread in a couple of days and missed all the fun!
We need a new problem, huh?
Originally posted by jagdflieger
Train 1 speed = 256 mph
Train 2 speed = 145 mph
Relative closure = 401 mph
Initial distance between trains = 4*401 = 1604 miles
Bee at mid point = 802 miles from start
Travel distance for Train 1 untill collision = 1024 miles
Travel distance for Train 2 untill collision = 580 miles
Assuming bee does not evade trains and flies towards the slower train (since the slower train will never reach his current location by the crash time):
The relative speed of Train 1 and the bee is 255 mph (256 - 1)
By using the relative speed we can simplify and perform the computation using the bee's current location as if the bee were motionless:
So the time for Train 1 to reach the current location of the bee (using the relative speed) would be
802/255 = 3.14509... hours
The bee could fly 3.14509... miles before Train 1 overtakes it and squishes it.