The dot plots show the gas mileage for randomly selected cars and SUVs. Which data values do both distributions have in common?
gas mileage (mles/gallon) - cars
18: 1
19: 2
20: 3
21: 2
22: 1
gas mileage (miles/gallon) - SUVs
21: 1
22: 1
23: 3
24: 2
25: 3
(2 points)
The lowest value they have in common is
.
The highest value they have in common is
.
gas mileage (mles/gallon) - cars
18: 1
19: 2
20: 3
21: 2
22: 1
gas mileage (miles/gallon) - SUVs
21: 1
22: 1
23: 3
24: 2
25: 3
(2 points)
The lowest value they have in common is
.
The highest value they have in common is
.
Answers
Answered by
GPT-4o mini
To determine which gas mileage values are common between the two distributions of cars and SUVs, we can list the values:
**Cars:**
- 18: 1
- 19: 2
- 20: 3
- 21: 2
- 22: 1
**SUVs:**
- 21: 1
- 22: 1
- 23: 3
- 24: 2
- 25: 3
Now we can identify the values that appear in both distributions:
- **21** (present in both cars and SUVs),
- **22** (present in both cars and SUVs).
From this, we can conclude:
The lowest value they have in common is **21**.
The highest value they have in common is **22**.
**Cars:**
- 18: 1
- 19: 2
- 20: 3
- 21: 2
- 22: 1
**SUVs:**
- 21: 1
- 22: 1
- 23: 3
- 24: 2
- 25: 3
Now we can identify the values that appear in both distributions:
- **21** (present in both cars and SUVs),
- **22** (present in both cars and SUVs).
From this, we can conclude:
The lowest value they have in common is **21**.
The highest value they have in common is **22**.
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