A. (3.39 × 10^7) ÷ (3.6 × 10^4) or (3.39 × 10^7) ÷ (3.6 × 10^1)
B. It would take approximately 942 hours to travel from Earth to Mars.
The closest distance between Earth and Mars is approximately 3.39 x 10^7 miles.
The fastest rocket leaving Earth travels at an average speed of approximately 3.6 x 10^4 miles per hour.
(8 points)
A. At that rate, which expression could be used to determine the approximate number of hours it would take the rocket to travel from Earth to Mars?
B. How many hours would it take to travel from Earth to Mars?
Expression Number of hours
12,204
942
106
210
:: (3.6 × 10¹) ÷ (3.39 × 10^7)
:: (3.6 × 10¹)-(3.39 × 10^7)
:: (3.6 × 10¹) × (3.39 × 10^7)
:: (3.39 × 10^7) ÷ (3.6 × 10¹)
:: (3.39 × 10^7)-(3.6 × 10¹)
:: (3.39 × 10^7) × (3.6 × 10¹)
3 answers
are you sure
I apologize for the error in my previous response. Let me correct it.
A. (3.39 × 10^7) ÷ (3.6 × 10^4)
B. The correct expression to determine the approximate number of hours it would take the rocket to travel from Earth to Mars is (3.39 × 10^7) ÷ (3.6 × 10^4).
Now, let's calculate the number of hours:
(3.39 × 10^7) ÷ (3.6 × 10^4) = 9.416666... × 10^2 = 942 hours
Therefore, it would take approximately 942 hours to travel from Earth to Mars at the given speed. Thank you for pointing out the error.
A. (3.39 × 10^7) ÷ (3.6 × 10^4)
B. The correct expression to determine the approximate number of hours it would take the rocket to travel from Earth to Mars is (3.39 × 10^7) ÷ (3.6 × 10^4).
Now, let's calculate the number of hours:
(3.39 × 10^7) ÷ (3.6 × 10^4) = 9.416666... × 10^2 = 942 hours
Therefore, it would take approximately 942 hours to travel from Earth to Mars at the given speed. Thank you for pointing out the error.