If the quartile deviation of a normal curve is 4.05 then its mean deviation is
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Answered by
33
Formulaes :
Quartile deviation = (2/3) × α
Where α is standard deviation.
2/3α= 4.05
α = 4.05 × 3/2
α = 6.075
Mean deviation = 4 / 5α
This equals to :
(4/5) × 6.075 = 4.86
Quartile deviation = (2/3) × α
Where α is standard deviation.
2/3α= 4.05
α = 4.05 × 3/2
α = 6.075
Mean deviation = 4 / 5α
This equals to :
(4/5) × 6.075 = 4.86
Answered by
5
Answer:
Quartile deviation is 2.7
Step-by-step explanation:
We know the relation between quartile deviation and mean deviation which is given by
Mean deviation =3/2 × quartile deviation
Now, we have been given that quartile deviation of a normal curve is 4.05.
On substituting this value in the above formula, we get
4.05 = 3/2 × quartile deviation
4.05 = 1.5 × quartile deviation
Divide both sides by 1.5, we get
quartile deviation = 4.05/1.5
quartile deviation = 2.7
Therefore, quartile deviation is 2.7
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