MCQ
The relation between mean, mode and median is
- Amode $=(3 \times$ mean $)-(2 \times$ median $)$
- ✓mode $=(3 \times$ median $)-(2 \times$ mean $)$
- Cmedian $=(3 \times$ mean $)-(2 \times$ mode $)$
- Dmean $=3 \times$ median $-(2 \times$ mode $)$
✓
Answer
Correct option: B.
mode $=(3 \times$ median $)-(2 \times$ mean $)$
(b)
Relation between mean, mode and median is mode $=(3 \times$ median $)-(2 \times$ mean $)$
Relation between mean, mode and median is mode $=(3 \times$ median $)-(2 \times$ mean $)$
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
The area of the triangle formed by the lines $x=3, y=4$ and $x=y$ is
→In the given figure, O is the centre of the circle. AB is the tangent to the circle at the point P. If $\angle\text{PAO} = 30^\circ$ then $\angle\text{CPB} + \angle\text{ACP}$ is equal to:
→If $a,(a-2)$ and $3 a$ are in A.P, then the value of $a$ is
→In two triangles $\text{ABC}$ and $\text{DEF,} \angle A=\angle E$ and $\angle B=\angle F$. Then, $\frac{AB}{AC}$ is equal to
→Find the roots of the following quadratic equation $2 \sqrt{3} x^2-5 x+\sqrt{3}=0$.
→If $P(-1,1)$ is the mid point of the line segment joining $A(-3, b)$ and $B(1, b+4)$, then $b=$
→Total number of observations. Which are below a certain value are known as
The volumes of two spheres are in the ratio $64 : 27.$ The ratio of their surface areas is:
→From a point on the ground, which is $15 m$ away from the foot of a vertical tower, the angle of elevation of the top of the tower, is found to be $60^{\circ}$. The height of the tower (in metres) is
→A medicine capsule is in the shape of a cylinder of diameter $0.5\ cm$ with a hemisphere tucked at each end. The length of the entire capsule is $2\ cm.$ The capacity of the capsule is :
→