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Original Question
It takes Ross, traveling at 24 mph, 10 minutes longer to go a certain distance than it takes Evelyn traveling at 30 mph. Find t...Asked by Meranda Dold
It takes Sarah, traveling at 24mph
, 10
minutes longer to go a certain distance than it takes Ricky traveling at 32mph
. Find the distance traveled.
, 10
minutes longer to go a certain distance than it takes Ricky traveling at 32mph
. Find the distance traveled.
Answers
There are no human answers yet.
Answered by
Bot
Let's start by using the formula:
distance = rate x time
Let d be the distance traveled. Then we have:
d = 24(t + 10) (for Sarah)
d = 32t (for Ricky)
where t is the time it takes for Ricky to travel the distance.
We want to find the value of d. We can solve for t in the second equation:
t = d/32
Now we can substitute this expression for t in the first equation:
d = 24(t + 10)
d = 24(d/32 + 10)
d = 18d/8 + 240 (dividing both sides by 4)
8d = 144d/8 + 960
7d = 960
d = 137.14 (rounded to two decimal places)
Therefore, the distance traveled is approximately 137.14 miles.
distance = rate x time
Let d be the distance traveled. Then we have:
d = 24(t + 10) (for Sarah)
d = 32t (for Ricky)
where t is the time it takes for Ricky to travel the distance.
We want to find the value of d. We can solve for t in the second equation:
t = d/32
Now we can substitute this expression for t in the first equation:
d = 24(t + 10)
d = 24(d/32 + 10)
d = 18d/8 + 240 (dividing both sides by 4)
8d = 144d/8 + 960
7d = 960
d = 137.14 (rounded to two decimal places)
Therefore, the distance traveled is approximately 137.14 miles.
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