Describing One Variable Data

Drag a number to the box to answer the question.

The ​ (a)   is 6.

The ​ (b)   is 13.

The​ (c)   is 10.

The ​ (d)   is 7.

The ​ (e)   is 3.

• quartile 1

• maximum

• range

• median

• minimum

• quartile 3

• IQR

Drag a number to the box to answer the question.

The ​ (a)   is 3.

The ​ (b)   is 6.

The​ (c)   is 11.

The ​ (d)   is 5.

The ​ (e)   is 1.

• quartile 1

• maximum

• range

• median

• minimum

• quartile 3

• IQR

Drag a number to the box to answer the question.

The ​ (a)   is 22.

The ​ (b)   is 19.

The​ (c)   is 5.

The ​ (d)   is 17.

The ​ (e)   is 12.

• quartile 1

• maximum

• range

• median

• minimum

• quartile 3

• IQR

Drag a number to the box to answer the question.

The ​ (a)   is 45.

The ​ (b)   is 42.

The​ (c)   is 2.

The ​ (d)   is 12.

The ​ (e)   is 33.

• quartile 1

• maximum

• range

• median

• minimum

• quartile 3

• IQR

Organize these statements into the right categories

Groups:

(a) Correct

,

(b) Incorrect

• The upper quartile is 39.

• The range is 22.

• The median is 25.

• The minimum is 15.

Organize these statements into the right categories

Groups:

(a) Correct

,

(b) Incorrect

• 50% of the data is between 55 and 57.

• The maximum is 58.

• The median is 57.

• The lower quartile is 55.

Organize these statements into the right categories.

Groups:

(a) Correct

,

(b) Incorrect

• Quartile 1 is 83.

• The range is 26.

• The maximum is 96.

• The median is 89.

Organize these statements into the right categories.

Groups:

(a) Correct

,

(b) Incorrect

• 75% of the data falls between 4 and 13.

• 50% of the data is between 4 and 8.

• 25% of the data between 1 and 4.

• 25% of the data falls between 8 and 13.

Select all the statments that are correct.

• There are 23 number in the data set.

• The mean is larger than the median.

• The median is larger than the mean.

• The maximum is 100 and the minimum is 37.

• The peak is 70-79

Drag a number to the box to answer the question.

d

a

c

b

cluster

gap

peak

outlier