Math, asked by andreaclark, 10 months ago

A survey was taken of a random sampling of residents of New York City and Los Angeles to compare how many of them own a car.

A 4-column table with 3 rows. The first column has no label with entries L A residents, N Y C residents, total. The second column is labeled own a car with entries 3,251; 1,478, 4,729. The third column is labeled do not own a car with entries 869; 6,182; 7,051. The fourth column is labeled total with entries 4,120; 7,660; 11,780.

Which statement about the two-way frequency table is true?

The survey represents quantitative data.
There is a greater percentage of LA residents who own a car than NYC residents who do.
The total number of people in the poll who own a car is 4,120.
More people in the poll own a car than do not own a car.

Answers

Answered by amitnrw
4

There is a greater percentage of LA residents who own a car than NYC residents who do

Step-by-step explanation:

                              Own Car      Do not Own Car     Total

LA Residents         3251             869                          4120

NYC Residents      1478            6182                          7660

Total                       4729            7051                         11780

percentage of LA residents who own a car   = (3251/4120) * 100 = 78.9%

percentage of NYC residents who own a car   = (1478/7660) * 100 = 19.3%

=> There is a greater percentage of LA residents who own a car than NYC residents who do

The total number of people in the poll who own a car is 4729   not 4120

Do not own car 7051 >  4729  who own cars

There is a greater percentage of LA residents who own a car than NYC residents who do.

Answered by 2022pierrerymyon
3

Answer:

The correct answer is B. There is a greater percentage of LA residents who own a car than NYC residents who do.

Step-by-step explanation:

Since the percentage of  LA residents who own a car= (3251/11780)×100 =27.6% ( approx)

the percentage of   NYC residents who own a car= (1478/11780)×100 = 12.54 % ( approx)

Therefore Option 2) is correct.

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