Question
Rewrite the following frequency distribution by stating class length and Mid Value of each class :
Class 0-99 100-299 300-499 500-749 750-899 900-999
Frequency 10 12 14 16 8 10

Answer

  • Given frequency distribution is inclusive type. Here. the difference between the upper limit of each class and the lower limit of its immediate adjoining class is 1.
  • Subtracting = 0.5 from the lower limit of each class and adding it to the upper limit of each class. we yet lower boundary point and upper boundary point respectively for each class, which is shown in the table on page 28.
Class Class length = (Upper class boundary point – lower class boundary point ) Mid value = Frequency
-0.5-99.5 (99.5 – (-0.5) = 100 = 49.5 10
99.5 -299.5 (299.5 – 99.5) = 200 = 199.5 12
299.5 -499.5 (499.5 – 299.5) = 200 = 399.5 14
499.5 -749.5 (749.5 – 499.5 ) = 250 = 624.5 16
749.5 – 899.5 (899.5 – 749.5) = 150 = 824.5 8
899.5 – 999.5 (999. 5 – 899.5) = 100 = 949.5 10

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

Find the coefficient of quartile deviation for seven observations $12,-3,0,18,9,-5,21$.
For a frequency distribution, three quartiles are $40,45$ and $42$ . Find the coefficient of skewness and state the type of skewness.
The daily income (in $Rs.$) of a person for a week Is $118 , 115,116,117,116,125,119$. Find the mean deviation of daily income.
Using all the letters of the word $‘RONALD’$ $(1)$ How many words can be formed? $(2)$ How many words begin with letter $D$? $(3)$ Of these how many words begin with $AR$?
In an office, there are $8$ employees of which $3$ are females and remaining are males. $3$ employees are to be selected from the office for training. In how many ways can the selection be done so that at least one male is selected ?
Which series is more consistent among the following ?
Particulars Series A Series B
No. of observations $40$ $50$
Average $25$ $30$
The sum of squares of deviations taken from mean $640$ $1800$
The first term of a $G.P.$ is $-625$ and its common ratio is $\frac{-1}{5}$. If the $n$th term of that progression is ${ }_{3125}^{1}$ find $n$.
There are $60$ employees in the office of an $I.T.$ company. $5$ employees are to be selected using systematic random sampling for a trial of ‘work from home’ concept. Explain how can a sample be selected ?
Obtain the value of $(+\sqrt{})^{\top}+(-\sqrt{})^{\top}$ using binomial expansion
A person gives $Rs. 5$ to his son on $1\ st$ March, $Rs. 10$ on $2\ nd$ March, $Rs. 20$ on $3\ rd$ March and so on. Thus each day he gives double the amount than that of the previous day. Find the total amount he has given to his son upto $10\ th$ of March.