Comprehension:Directions: Consider the following data and answer questions:Which one of the following is the cumulative frequency of the entire data set?a)150b)160c)140d)120Correct answer is option 'A'. Can you explain this answer?

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Comprehension:

Directions: Consider the following data and answer questions:

Which one of the following is the cumulative frequency of the entire data set?

a)
150
b)
160
c)
140
d)
120

Correct answer is option 'A'. Can you explain this answer?

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Comprehension:Directions: Consider the following data and answer quest...

Key Points

In Statistics, a cumulative frequency is defined as the total of frequencies, that are distributed over different class intervals. It means that the data and the total are represented in the form of a table in which the frequencies are distributed according to the class interval.
The cumulative frequency is calculated by adding each frequency from a frequency distribution table to the sum of its predecessors. The last value will always be equal to the total for all observations since all frequencies will already have been added to the previous total.
A table that displays the cumulative frequencies that are distributed over various classes is called a cumulative frequency distribution or cumulative frequency table.
There are two types of cumulative frequency - lesser than type and greater than typical. Cumulative frequency is used to know the number of observations that lie above (or below) a particular frequency in a given data set. Let us look at a few examples that are used in many real-world situations.

In general the cumulative frequency( less than) type is considered as a cumulative frequency for the whole dataset.
Therefore the cumulative frequency of the entire dataset is 150.

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Comprehension:Directions: Consider the following data and answer quest...

Key Points

In Statistics, a cumulative frequency is defined as the total of frequencies, that are distributed over different class intervals. It means that the data and the total are represented in the form of a table in which the frequencies are distributed according to the class interval.
The cumulative frequency is calculated by adding each frequency from a frequency distribution table to the sum of its predecessors. The last value will always be equal to the total for all observations since all frequencies will already have been added to the previous total.
A table that displays the cumulative frequencies that are distributed over various classes is called a cumulative frequency distribution or cumulative frequency table.
There are two types of cumulative frequency - lesser than type and greater than typical. Cumulative frequency is used to know the number of observations that lie above (or below) a particular frequency in a given data set. Let us look at a few examples that are used in many real-world situations.

In general the cumulative frequency( less than) type is considered as a cumulative frequency for the whole dataset.
Therefore the cumulative frequency of the entire dataset is 150.

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