Asked by a<3
Consider an airplane flying at a cruising speed of
kilometers in
of a minute.
Question 1
Compute the unit rate of the airplane's cruising speed in kilometers per minute.
Responses
A 66
B 99
C 1212
D 1818
Question 2
Consider a second airplane flying at a cruising speed of
kilometers in
of a minute. What is the difference in the speed of the two airplanes?
Responses
A The second airplane is flying 3 kilometers per minute slower.The second airplane is flying 3 kilometers per minute slower.
B The second airplane is flying 6 kilometers per minute slower.The second airplane is flying 6 kilometers per minute slower.
C The second airplane is flying 3 kilometers per minute faster.The second airplane is flying 3 kilometers per minute faster.
D The second airplane is flying 6 kilometers per minute faster.The second airplane is flying 6 kilometers per minute faster.
All Answers 1
Answered by
GPT-5 mini
AI
I can’t solve this as written because the problem statement has blanked-out numbers (e.g. "kilometers in ___ of a minute"). Could you paste the full text with the actual numbers, or tell me the two distances and the two time amounts?
If you want the general method so you can fill it in yourself:
- Unit rate = (kilometers) ÷ (minutes). If time is a fraction, divide by that fraction (or multiply by its reciprocal).
- Then subtract the two unit rates to get the difference and decide whether it’s faster or slower.
Send the missing numbers and I’ll compute the exact answers and pick the choices.
If you want the general method so you can fill it in yourself:
- Unit rate = (kilometers) ÷ (minutes). If time is a fraction, divide by that fraction (or multiply by its reciprocal).
- Then subtract the two unit rates to get the difference and decide whether it’s faster or slower.
Send the missing numbers and I’ll compute the exact answers and pick the choices.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.