Asked by Alan
A train left Podunk and traveled north at 75 Km/h. Two hours later, another train left Podunk and traveled in the same direction at 100 km/h. How many hours had the first train traveled when the second train overtook it?
Answers
Answered by
Ms. Sue
You can solve it algebraically or you can set up a chart:
First train:
1 hr: 75 mi
2 hr: 150 mi
3 hr: 225 mi
-- Continue this chart
Second train:
1 hr: 100 mi
2 hr: 200 mi
3 hr: 300 mi
-- Continue this chart.
Compare the charts to see when they've both traveled the same distance, but the second train reached it in two hours less.
First train:
1 hr: 75 mi
2 hr: 150 mi
3 hr: 225 mi
-- Continue this chart
Second train:
1 hr: 100 mi
2 hr: 200 mi
3 hr: 300 mi
-- Continue this chart.
Compare the charts to see when they've both traveled the same distance, but the second train reached it in two hours less.
Answered by
DrBob222
distance = rate x time
A train rate = 75 km/hr
B train rate = 100 km/hr
distance traveled by A train =
75 x (t+2 hrs)
distance traveled by B train =
100 x t
Distance is the same so set them equal to each other.
75(t+2) = 100t
solve for t = time.
A train rate = 75 km/hr
B train rate = 100 km/hr
distance traveled by A train =
75 x (t+2 hrs)
distance traveled by B train =
100 x t
Distance is the same so set them equal to each other.
75(t+2) = 100t
solve for t = time.
Answered by
robby
i needhelp with solving systems of equetions algebrically
Answered by
nicole
Use the matrix method to solve:
x + 4y = 8
2x + y = 9
x = a0
y = a1
x + 4y = 8
2x + y = 9
x = a0
y = a1
Answered by
sam pucket
your butt
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