Math, asked by Heenayadav2001, 8 months ago

The mean and median of a moderately skewed distribution are 42.2 and 41.9 respectively. Find mode of the distribution.

Answers

Answered by BrainlicaLDoll
58

\boxed{Mode\:=\:3\: \times \:median\:-\:2 \times\:mean}

GIVEN:

  • Mean = 42.2
  • Median = 41.9

TO FIND : Mode

\underline{\sf{Solution}}

\longrightarrow \sf\:Mode = 3 \times 41.9 - 2 \times 42.2 \\ \\ \longrightarrow \sf\: 125.7 - 84.4 \\ \\ \longrightarrow \sf\: 41.3

Mode = \boxed{41.3}

Answered by BrainlyRaaz
69

Given :

  • Mean of a moderately skewed distribution = 42.2

  • Median of a moderately skewed distribution = 41.9

To find :

  • Distribution of the mode =?

Formula Used :

  • Mode = 3 × median - 2 × mean

Step-by-step explanation :

It is Given that,

Mean = 42.2

Median = 41.9

Mode =?

As We know that,

Mode = 3 × median - 2 × mean

Substituting the values in the above formula, we get,

= 3 × 41.9 - 2 × 42.2

= 125.7 - 84.4

= 41.3

Therefore, Distribution of the mode = 41.3

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