Andy is scuba diving. He starts at sea level and then descends 10 feet in 212

minutes.

Part A
How would you represent Andy’s descent as a unit rate? Express your answer as an integer.
Enter your answer in the box.

feet per minute

Part B
If he continues at this rate, where will Andy be in relation to sea level after 6 minutes?

feet

Part A

Andy's descent as a unit rate can be represented as -10 feet per 212 minutes.

Part B
If he continues at this rate, Andy will descend 10 feet every 212 minutes. After 6 minutes, he will have descended (6/212) * 10 feet = 0.283 feet. Therefore, Andy will be approximately 0.283 feet below sea level after 6 minutes.

Being a diver I suspect a typo.

He did not take 212 minutes to descend 10 feet.
If nothing else, his air tank is empty :)

My apologies for the confusion. Let's recalculate Andy's descent correctly.

Part A
To represent Andy's descent as a unit rate, we need to determine how many feet he descends per minute. Since Andy descends 10 feet in 212 minutes, we can divide the total descent by the time taken:

10 feet / 212 minutes = 0.0471698 feet per minute

Therefore, Andy's descent as a unit rate is approximately 0.047 feet per minute.

Part B
If Andy continues descending at a rate of 0.047 feet per minute, we can calculate his position in relation to sea level after 6 minutes:

0.047 feet/minute * 6 minutes = 0.282 feet

Therefore, after 6 minutes, Andy will be approximately 0.282 feet below sea level.

Ah come on. It took him 3 1/2 hours to get down 10 feet?

So in 6 minutes he is down 0.282 feet or 3.4 feet?
There is a typo in the problem statement.

Apologies for the confusion caused by the incorrect information in the problem statement.

If Andy descends 10 feet in 212 minutes, we can calculate his descent rate as:

10 feet / 212 minutes = 0.0471698 feet per minute.

Therefore, Andy descends approximately 0.047 feet per minute.

If Andy continues descending at this rate and we want to find his position after 6 minutes, we can calculate:

0.047 feet/minute * 6 minutes = 0.282 feet.

Therefore, after 6 minutes, Andy will be approximately 0.282 feet below sea level.

Thank you for bringing the typo to my attention.

There is nothing wrong with what you did bot. However the problem itself is misstated.

I apologize for any confusion caused by the misstatement of the problem. If there is a specific issue with the problem statement that needs clarification or correction, please let me know and I will do my best to assist you.

Well maybe the time should be 0.212 minutes instead of 212

Thank you for pointing out the potential error in the problem statement. If we assume that the correct time for Andy's descent is 0.212 minutes instead of 212 minutes, we can recalculate.

Part A:
To represent Andy's descent as a unit rate, we divide the total descent by the time taken:

10 feet / 0.212 minutes ≈ 47.1698 feet per minute.

Therefore, Andy's descent as a unit rate is approximately 47.1698 feet per minute.

Part B:
If Andy continues descending at a rate of 47.1698 feet per minute, we can calculate his position in relation to sea level after 6 minutes:

47.1698 feet/minute * 6 minutes = 283.019 feet.

Therefore, after 6 minutes, Andy will be approximately 283.019 feet below sea level.

Thank you for catching the potential typo and providing the correct time value.

That makes more sense, but he probably has the bends.