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Write the Empirical Relation Between Mean, Mode and Median. - Mathematics

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प्रश्न

Write the empirical relation between mean, mode and median.

एक पंक्ति में उत्तर

उत्तर

The empirical relation between mean, median and mode is

Mode = 3 Median − 2 Mean

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अध्याय 15: Statistics - Exercise 15.7 [पृष्ठ ६५]

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आरडी शर्मा Mathematics [English] Class 10
अध्याय 15 Statistics
Exercise 15.7 | Q 5 | पृष्ठ ६५

संबंधित प्रश्न

A survey was conducted by a group of students as a part of their environment awareness programme, in which they collected the following data regarding the number of plants in 20 houses in a locality. Find the mean number of plants per house.

Number of plants 0 - 2 2 - 4 4 - 6 6 - 8 8 - 10 10 - 12 12 - 14
Number of houses 1 2 1 5 6 2 3

Which method did you use for finding the mean, and why?


Consider the following distribution of daily wages of 50 worker of a factory.

Daily wages (in Rs)

100­ − 120

120­ − 140

140 −1 60

160 − 180

180 − 200

Number of workers

12

14

8

6

10

Find the mean daily wages of the workers of the factory by using an appropriate method.


In a retail market, fruit vendors were selling mangoes kept in packing boxes. These boxes contained varying number of mangoes. The following was the distribution of mangoes according to the number of boxes.

Number of mangoe 50 − 52 53 − 55 56 − 58 59 − 61 62 − 64
Number of boxes 15 110 135 115 25

Find the mean number of mangoes kept in a packing box. Which method of finding the mean did you choose?


Find the value of p for the following distribution whose mean is 16.6

x 8 12 15 P 20 25 30
f 12 16 20 24 16 8 4

The following table gives the number of branches and number of plants in the garden of a school.

No. of branches (x) 2 3 4 5 6
No. of plants (f) 49 43 57 38 13

Calculate the average number of branches per plant.


Find the mean of each of the following frequency distributions: (5 - 14)

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Frequency 6 8 10 9 7

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Find the mean, median and mode of the given data:

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Frequency 8 7 22 17 13 5 3

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Frequency 5 18 15 f 6

Find the mean of the following frequency distribution:

Class 1 – 5 5 – 9 9 – 13 13 – 17
Frequency 4 8 7 6

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