SOLUTION: Hi tutors here at algebra.com you've made my day happy. I just wanna ask this problem:
" A car travels 60 miles in the same time that a car travelling 10 miles per hour faster t
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" A car travels 60 miles in the same time that a car travelling 10 miles per hour faster t
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Question 1044581: Hi tutors here at algebra.com you've made my day happy. I just wanna ask this problem:
" A car travels 60 miles in the same time that a car travelling 10 miles per hour faster travels 90 miles. What is the rate of each car?"
Thanks for answering this problem Found 3 solutions by josgarithmetic, ikleyn, MathTherapy:Answer by josgarithmetic(39626) (Show Source):
You can put this solution on YOUR website! .
Hi tutors here at algebra.com you've made my day happy. I just wanna ask this problem:
" A car travels 60 miles in the same time that a car travelling 10 miles per hour faster travels 90 miles. What is the rate of each car?"
Thanks for answering this problem
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Your equation is
= ,
where "u" is an unknown rate/speed of the car in the first scenario.
Multiply both sides by . You will get
2*(u+10) = 3u, or
2u + 20 = 3u, or
20 = 3u - 2u, or
u = 20.
Answer. The rate of the 1-st car is 20 mph. The rate of the second car is 30 mph.
You can put this solution on YOUR website! Hi tutors here at algebra.com you've made my day happy. I just wanna ask this problem:
" A car travels 60 miles in the same time that a car travelling 10 miles per hour faster travels 90 miles. What is the rate of each car?"
Thanks for answering this problem
Let speed (rate) of slower car be S
Then speed (rate) of faster car = S + 10
Time slower car takes to cover 60 miles:
Time faster car takes to cover 90 miles:
We then get the following TIME equation:
90S = 60(S + 10)------ Cross-multiplying
90S = 60S + 600
90S - 60S = 600
30S = 600
S, or speed (rate) of slower car = , or
Add 10 to this speed (rate) to get speed (rate) of faster car.