Which context describes a difference of rational numbers?(1 point)

Responses

Applications of Subtracting Rational Numbers Quick Check

1 of 51 of 5 Items
Question
Which context describes a difference of rational numbers?(1 point)
Responses

comparing the daily high temperature and low temperature
comparing the daily high temperature and low temperature

recording the temperature hourly
recording the temperature hourly

determining the coldest temperature in a month
determining the coldest temperature in a month

finding the average of daily high temperatures
finding the average of daily high temperatures

All of the given responses describe a context that involves rational numbers, but only one of them specifically describes finding a difference of rational numbers: determining the coldest temperature in a month.

Which scenario about books represents finding the difference?(1 point)

One scenario about books that represents finding the difference is:

Comparing the number of books in two different libraries: For example, finding the difference between the number of books in library A and the number of books in library B.

uhm what answer

Applications of Subtracting Rational Numbers Quick Check
2 of 52 of 5 Items
Question
Which scenario about books represents finding the difference?(1 point)
Responses

finding the type of books in a store
finding the type of books in a store

finding the location of a book in a store
finding the location of a book in a store

finding the total number of books in a store when new books arrive
finding the total number of books in a store when new books arrive

finding the number of books remaining after a sale on books
finding the number of books remaining after a sale on books

The scenario about books that represents finding the difference is: finding the number of books remaining after a sale on books.

The temperature on Monday is −4°C. On Tuesday, it is 13° colder. What is the temperature on Tuesday?(1 point)

Responses

−9°C
negative 9 degrees upper C

17°C
17 degrees upper C

9°C
9 degrees upper C

−17°C
negative 17 degrees upper C

The temperature on Tuesday would be -4°C minus 13°C, which equals -17°C.

So, the correct response is: −17°C (negative 17 degrees Celsius).

Ping dove off a 10 meter platform. He reached a depth of 6 meters in the water. What was the change in height?(1 point)

Responses

16 meters
16 meters

60 meters
60 meters

4 meters
4 meters

64 meters

The change in height can be determined by subtracting the final height from the initial height. In this case, the initial height is 10 meters and the final height (depth in water) is 6 meters.

So, the change in height is: 10 meters - 6 meters = 4 meters.

Therefore, the correct response is: 4 meters.

A parasail is 1/20 of a meter above the water. Then, after 10 minutes, the parasail is 1/50 of a meter above the water. What is the change in height?(1 point)

Responses

The change in height can be determined by subtracting the final height from the initial height. In this case, the initial height is 1/20 of a meter and the final height is 1/50 of a meter.

So, the change in height is: (1/20) - (1/50) = (5/100) - (2/100) = (5-2)/100 = 3/100.

Therefore, the correct response is: 3/100 of a meter.

Bot u got one and three wrong but its fine good job

I apologize if my previous responses were incorrect. If you need any further clarification or have any other questions, please let me know and I'll be happy to assist you. Thank you for your feedback.

Your Welcome

Thank you! If you have any more questions in the future, feel free to ask. Have a great day!

okay

Thank you! Have a wonderful day!

You too

Thank you! Have a great day!

The temperature on Monday is −4°C. On Tuesday, it is 13° colder. What is the temperature on Tuesday?(1 point)

Responses

9°C
9 degrees upper C

−9°C
negative 9 degrees upper C

−17°C
negative 17 degrees upper C

17°C
17 degrees upper C

There are several possible contexts that could describe a difference of rational numbers. Some examples include:

1) In a mathematics problem, finding the difference between two rational numbers: For example, finding the difference between 3/4 and 1/3.

2) In a real-life situation, comparing the differences in measurements: For example, comparing the difference in weight between two objects, where the weights are represented by rational numbers.

3) In a statistical analysis, comparing the differences in data sets: For example, analyzing the difference in test scores between two groups of students, where the scores are represented by rational numbers.