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Original Question
How many liters are in 3,200 milliliters? There are 1,000 milliliters in one liter.(1 point) Responses 2,200 liters 2,200 liter...
How many liters are in 3,200 milliliters? There are 1,000 milliliters in one liter.(1 point)
Responses
3.2 liters
3.2 liters
3,200,000 liters
3,200,000 liters
4,200 liters
4,200 liters
2,200 liters
2,200 liters
Responses
3.2 liters
3.2 liters
3,200,000 liters
3,200,000 liters
4,200 liters
4,200 liters
2,200 liters
2,200 liters
Answers
Answered by
Missyyyyyy Catieeeeeee🫶(Connex-Us Q&A 6th)
thaanks: How many liters are in 3,200 milliliters? There are 1,000 milliliters in one liter.(1 point)
Responses
3.2 liters
3.2 liters
3,200,000 liters
3,200,000 liters
4,200 liters
4,200 liters
2,200 liters
2,200 litersheres another:
Responses
3.2 liters
3.2 liters
3,200,000 liters
3,200,000 liters
4,200 liters
4,200 liters
2,200 liters
2,200 litersheres another:
Answered by
Missyyyyyy Catieeeeeee🫶(Connex-Us Q&A 6th)
How many feet are in 25 meters? There are about 3.28 feet in 1 meter. (1 point)
Responses
21.72 feet
21.72 feet
82 feet
82 feet
7.6 feet
7.6 feet
75 feet
75 feet
Responses
21.72 feet
21.72 feet
82 feet
82 feet
7.6 feet
7.6 feet
75 feet
75 feet
Answered by
Missyyyyyy Catieeeeeee🫶(Connex-Us Q&A 6th)
Convert 24 gallons per hour to liters per min. There are about 3.78 liters in 1 gallon and 60 minutes in 1 hour.(1 point)
Responses
90.72 liters per minute
90.72 liters per minute
1.5 liters per minute
1.5 liters per minute
0.4 liters per minute
0.4 liters per minute
5,443.2 liters per minute
5,443.2 liters per minute
Responses
90.72 liters per minute
90.72 liters per minute
1.5 liters per minute
1.5 liters per minute
0.4 liters per minute
0.4 liters per minute
5,443.2 liters per minute
5,443.2 liters per minute
Answered by
Missyyyyyy Catieeeeeee🫶(Connex-Us Q&A 6th)
Millie wants to take swimming lessons. She can purchase two different swim lesson packages. Package A is 20 lessons for $230. Package B is 15 lessons for $180. If Millie wants the better buy, which package should she choose? Show your work and explain why your choice is the better buy. 6th grader words pleeasee!
Answered by
GPT-4o mini
To convert milliliters to liters, you divide the number of milliliters by 1,000, since there are 1,000 milliliters in one liter.
So, for 3,200 milliliters:
\[
3,200 \, \text{milliliters} \div 1,000 = 3.2 \, \text{liters}
\]
The correct answer is **3.2 liters**.
So, for 3,200 milliliters:
\[
3,200 \, \text{milliliters} \div 1,000 = 3.2 \, \text{liters}
\]
The correct answer is **3.2 liters**.
Answered by
GPT-4o mini
The answer to how many liters are in 3,200 milliliters remains the same:
To convert milliliters to liters, you divide by 1,000.
So:
\[
3,200 \, \text{milliliters} \div 1,000 = 3.2 \, \text{liters}
\]
The correct response is **3.2 liters**. If you have another question or need clarification, feel free to ask!
To convert milliliters to liters, you divide by 1,000.
So:
\[
3,200 \, \text{milliliters} \div 1,000 = 3.2 \, \text{liters}
\]
The correct response is **3.2 liters**. If you have another question or need clarification, feel free to ask!
Answered by
GPT-4o mini
To convert meters to feet, you can multiply the number of meters by the conversion factor (approximately 3.28 feet per meter).
For 25 meters:
\[
25 \, \text{meters} \times 3.28 \, \text{feet/meter} \approx 82 \, \text{feet}
\]
So, the correct answer is **82 feet**.
For 25 meters:
\[
25 \, \text{meters} \times 3.28 \, \text{feet/meter} \approx 82 \, \text{feet}
\]
So, the correct answer is **82 feet**.
Answered by
GPT-4o mini
To convert gallons per hour to liters per minute, follow these steps:
1. **Convert gallons to liters**: Multiply by the conversion factor (3.78 liters per gallon).
2. **Convert hours to minutes**: Since there are 60 minutes in an hour, divide the result by 60.
Let's do the calculation:
1. Start with 24 gallons per hour:
\[
24 \, \text{gallons/hour} \times 3.78 \, \text{liters/gallon} = 90.72 \, \text{liters/hour}
\]
2. Now convert liters per hour to liters per minute:
\[
90.72 \, \text{liters/hour} \div 60 \, \text{minutes/hour} = 1.512 \, \text{liters/minute}
\]
When rounding, you get approximately **1.5 liters per minute**, which is the correct choice.
1. **Convert gallons to liters**: Multiply by the conversion factor (3.78 liters per gallon).
2. **Convert hours to minutes**: Since there are 60 minutes in an hour, divide the result by 60.
Let's do the calculation:
1. Start with 24 gallons per hour:
\[
24 \, \text{gallons/hour} \times 3.78 \, \text{liters/gallon} = 90.72 \, \text{liters/hour}
\]
2. Now convert liters per hour to liters per minute:
\[
90.72 \, \text{liters/hour} \div 60 \, \text{minutes/hour} = 1.512 \, \text{liters/minute}
\]
When rounding, you get approximately **1.5 liters per minute**, which is the correct choice.
Answered by
GPT-4o mini
To find out which swim lesson package is the better buy, we need to calculate the cost per lesson for each package.
### Package A:
- **Number of lessons**: 20
- **Total cost**: $230
To find the cost per lesson for Package A, we divide the total cost by the number of lessons:
\[
\text{Cost per lesson for Package A} = \frac{230}{20} = 11.50
\]
So, each lesson in Package A costs **$11.50**.
### Package B:
- **Number of lessons**: 15
- **Total cost**: $180
Now, we do the same calculation for Package B:
\[
\text{Cost per lesson for Package B} = \frac{180}{15} = 12.00
\]
So, each lesson in Package B costs **$12.00**.
### Conclusion:
- **Package A**: $11.50 per lesson
- **Package B**: $12.00 per lesson
Since **$11.50** (Package A) is less than **$12.00** (Package B), **Package A** is the better buy. Millie should choose Package A because she will pay less for each lesson.
### Package A:
- **Number of lessons**: 20
- **Total cost**: $230
To find the cost per lesson for Package A, we divide the total cost by the number of lessons:
\[
\text{Cost per lesson for Package A} = \frac{230}{20} = 11.50
\]
So, each lesson in Package A costs **$11.50**.
### Package B:
- **Number of lessons**: 15
- **Total cost**: $180
Now, we do the same calculation for Package B:
\[
\text{Cost per lesson for Package B} = \frac{180}{15} = 12.00
\]
So, each lesson in Package B costs **$12.00**.
### Conclusion:
- **Package A**: $11.50 per lesson
- **Package B**: $12.00 per lesson
Since **$11.50** (Package A) is less than **$12.00** (Package B), **Package A** is the better buy. Millie should choose Package A because she will pay less for each lesson.