Question
Find the actual lower and upper-class limits and also the class marks of the classes:$1.1 - 2.0, 2.1 -3.0$ and $3.1 - 4.0.$

Answer

In the case of frequency $1.1 - 2.0$ the lower-class limit is $1.05,$ upper$-$class limit is $2.05$ and classmark.
is $1.05 - 2.05$
$\frac{1.05+2.05}{2}$
$=\frac{3.10}{2} $
$ =1.55$
In the case of frequency $2.1 - 3.0$ the lower$-$class limit is $2.05,$ upper$-$class limit is $3.05$ and classmark.
is $2.05 - 3.05$
$\frac{2.1+3.0}{2} $
$ =\frac{5.10}{2} $
$=2.55$
In the case of frequency $3.1 - 4.0$ the lower class limit is $3.05,$ the upper class limit is $4.05$ and classmark.
is $3.05 - 4.05$
$\frac{3.1+4.0}{2} $
$=\frac{7.10}{2}$
$=3.55$

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

Express the following decimal as a rational number.$0.35$
For solving pair of equation, in this exercise use the method of elimination by equating coefficients :$13x+ 11y = 70;11x + 13y = 74$
Construct a triangle using the given data: $PQ = 6.2\ cm, QR = 9.0\ cm$ and $\angle Q = 30^\circ $
Construct a quadrilateral PQRS in which $PQ =4.5 cm, QR =5.6 cm, RS =4.1 cm$, $\angle Q=60^{\circ}$ and $\angle R =120^{\circ}$.
Find the area of a triangle whose sides are in the ratio $5:12:13$ and whose perimeter is $36\ cm.$
Solve for $x$ and $y$ :$\frac{y+7}{5}=\frac{2 y-x}{4}+3 x-5;\frac{7-5 x}{2}+\frac{3-4 y}{6}=5 y-18$
The diameters of three wheels are in the ratio $2 : 4 : 8.$ If the sum of the circumferences of these circles be $132\ cm,$ find the difference between the areas of the largest and the smallest of these wheels.
Construct the frequency distribution table from the following cumulative frequency table:
Ages No. of students
Below $4$ $0$
Below $7$ $85$
Below $10$ $140$
Below $13$ $243$
Below $16$ $300$
$(i) $State the number of students in the age group $10 - 13.(ii)$ State the age$-$group which has the least number of students.
The radius of a solid cylinder decreases by $10\%$ and its height increases by $20\ \%.$ Find the change in percentage of its volume and curved surface area
The area of a rectangle gets reduced by $9$ square units, if its length is reduced by $5$ units and breadth is increased by $3$ units. However, if the length of this rectangle increases by $3$ units and the breadth by $2$ units, the area increases by $67$ square units. Find the dimensions of the rectangle.