It will take 5.25 hours to the second car to overtake the first car, and the first car will have traveled during 8.25 hours.
Why?
To calculate how long before the second car overtakes the first one, we need to make the equations of both cars equal.
For the first car, we have:

For the second car, we have:

Making both equations equal, we have:

Hence, we have that it will take 5.25 hours to the second car to overtake the first car, and the first car will have traveled during 8.25 hours.
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Answer:
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(6x^-2)^2(0.5x)^4 = (6^2)(x^-2(2))(1/2)^4(x^4) = 36x^-4(1/16x^4) = (36/16)x^(-4+4) = 9/4
The answer is 8 since it’s 7 7/10 the nearest whole number is 8 because 5-9 mean you round up and 1-4 mean u round down.
For example if you were rounding 10 3/10 to the nearest whole number your answer would be 10.
To determine the probability that the car from Sanger's auto garage needs an oil change and also tire rotation, we multiply the probability of the first event and the second event. We get an equation of,
= (3/5) x (4/7) = 12/35
Thus, the probability that the car needs both oil change and tire rotation is 12/35.