The following is the distribution of weights (in $kg$) of $40$ persons:
Weight (in $kg$) $40-45$ $45-50$ $50-55$ $55-60$ $60-65$ $65-70$ $70-75$ $75-80$
Number of persons $4$ $4$ $13$ $5$ $6$ $5$ $2$ $1$

Construct a cumulative frequency distribution (of the less than type) table for the data above.

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(N/A) To construct a cumulative frequency distribution (less than type),we add the frequencies of all classes preceding the upper limit of the current class.
Weight (in $kg$) Cumulative Frequency
Less than $45$ $4$
Less than $50$ $4 + 4 = 8$
Less than $55$ $8 + 13 = 21$
Less than $60$ $21 + 5 = 26$
Less than $65$ $26 + 6 = 32$
Less than $70$ $32 + 5 = 37$
Less than $75$ $37 + 2 = 39$
Less than $80$ $39 + 1 = 40$

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Similar Questions

If the mean of $12, 13, x, 17, 18$ and $20$ is $16,$ then $x = \ldots \ldots \ldots \ldots .$

Find the mean,median and mode of the following frequency distribution:
Class $0-50$ $50-100$ $100-150$ $150-200$ $200-250$ $250-300$ $300-350$
Frequency $10$ $15$ $30$ $20$ $15$ $8$ $2$

For a given frequency distribution,$A=325, c=50, \Sigma f_{i} u_{i}=28$ and $\Sigma f_{i}=200$. Then,mean $\bar{x}=\ldots \ldots \ldots . .$

The following are the ages of $300$ patients getting medical treatment in a hospital on a particular day:
Age (in years) $10-20$ $20-30$ $30-40$ $40-50$ $50-60$ $60-70$
Number of patients $60$ $42$ $55$ $70$ $53$ $20$

Form:
$(i)$ Less than type cumulative frequency distribution.
$(ii)$ More than type cumulative frequency distribution.

Find the median of the following frequency distribution:
Class $60-70$ $70-80$ $80-90$ $90-100$ $100-110$ $110-120$
Frequency $5$ $15$ $20$ $30$ $20$ $8$

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