Math, asked by kadivalosama, 10 months ago

If for a normal distribution Q1= 54.52 and Q3 = 78.86, then the median of the distribution is

(a) 12.17 (b) 66.69

(c) 39.43 (d) None of these​

Answers

Answered by omkarchandorkar20
9

Answer:

66.69

Step-by-step explanation:

54.52 + 78.86 / 2

133.38 / 2

66.69

Answered by pulakmath007
1

The median of the distribution is 66.69

Given :

For a normal distribution Q₁ = 54.52 and Q₃ = 78.86

To find :

The median of the distribution is

(a) 12.17

(b) 66.69

(c) 39.43

(d) None of these

Solution :

Step 1 of 2 :

Write down the value of Q₁ and Q₃

Here it is given that for a normal distribution Q₁ = 54.52 and Q₃ = 78.86

Step 2 of 2 :

Find median of the distribution

The median of the distribution

\displaystyle \sf{  =  \frac{1}{2}(Q_1 +Q_3 )  }

\displaystyle \sf{  =  \frac{1}{2}(54.52 +78.86 )  }

\displaystyle \sf{  =  \frac{1}{2} \times 133.38}

\displaystyle \sf{  =  66.69}

Hence the correct option is (b) 66.69

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