Q. 233.7( 3 Votes )

For a symmetrical A. mean < mode < median

B. mean > mode > median

C. mean = mode = median

D. mode = 2 (mean + median)

Class 10th RS Aggarwal - Mathematics 9. Mean, Median, Mode of Grouped Data, Cumulative Frequency Graph and Ogive

Answer :

As in a symmetrical frequency distribution, the left and right hand side of the distribution is roughly equally balanced around the mean of the distribution.

Rate this question :

How useful is this solution?

We strive to provide quality solutions. Please rate us to serve you better.

PREVIOUSThe median and mo NEXTLook at the cumul

Related Videos

Arithmetic Progression and 'nth' Term of AP55 mins

History - Concept and Questions57 mins

Revision on Substitution and Elimination Method44 mins

Trigo Marathon Part 146 mins

Trigo Marathon Part 245 mins

Reflection of light-238 mins

Application of Trigo Important Questions44 mins

Outcomes of Democracy43 mins

$Refraction of Light-2$ $Refraction of Light-2$ Refraction of Light-241 mins

Trigonometric Ratios of Specified Angles38 mins

Try our Mini CourseMaster Important Topics in 7 DaysLearn from IITians, NITians, Doctors & Academic Experts

Dedicated counsellor for each student

24X7 Doubt Resolution

Daily Report Card

Detailed Performance Evaluation

view all courses

For a symmetrical A. mean < mode < medianB. mean > mode > medianC. mean = mode = medianD. mode = 2 (mean + median)

For a symmetrical A. mean < mode < median

B. mean > mode > median

C. mean = mode = median

D. mode = 2 (mean + median)