The mode of data 1, 3, 12, 10, 8, 4, 5, 4, 3, 2, 1, 4 is 60 ÷ k. Find the sum of digits of k *
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Answer:
Highest frequency 12 , Modal class =40−60
Mode =I+2f1−f0−f2f1−f0×h
Where ,
I= lower limit of the modal class =40
f1= frequency of modal class =12
f2 frequency of class after the modal class =6
f0 frequency of class before the modal class =10
h= class width =20
putting the values in the equation
Mode=50
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Solution :
Highest frequency 12 , Modal class = 40−60
Mode = l+ f1 − f0/ 2f1 − f0 - f2 ×h
Where ,
I = lower limit of the modal class = 40
f1 = frequency of modal class = 12
f2 = frequency of class after the modal class = 6
f0 = frequency of class before the modal class = 10
h = class width = 20
putting the values in the equation
Mode = 50.
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