If the mode of the data is 34.5, find the missing frequency 'f':
Class
15 - 30
BO_46
45 – 60
60 – 75
Frequency
2
7
7
Answers
Step-by-step explanation:
Step-by-step explanation:0+6/2 = 3
Step-by-step explanation:0+6/2 = 3 3*6 = 18
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 9
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 99*8 = 72
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 99*8 = 7212 +18/ 2 = 15
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 99*8 = 7212 +18/ 2 = 15 15*p = 15 p
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 99*8 = 7212 +18/ 2 = 15 15*p = 15 p18+24/2 = 21
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 99*8 = 7212 +18/ 2 = 15 15*p = 15 p18+24/2 = 2121*9 = 189
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 99*8 = 7212 +18/ 2 = 15 15*p = 15 p18+24/2 = 2121*9 = 18924+30/2 = 27
Step-by-step explanation:0+6/2 = 3 3*6 = 186+12/2 = 99*8 = 7212 +18/ 2 = 15 15*p = 15 p18+24/2 = 2121*9 = 18924+30/2 = 2727*7 =189
Summation of all
Summation of frequency
15.45 = (468 +15p)/30+p
Baaki I think u can solve
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Solution :-
Class Frequency
0 - 15 2
15 - 30 7
30 - 45 f
45 - 60 3
60 - 75 7
we know that,
- Mode = l + [(f1 - f0) / (2f1 - f0 - f2)] * h
since mode is given as 34.5 . then, modal class is 30 - 45.
so, we have,
- l = lower limit of modal class = 30
- f1 = frequency of modal class = f
- f0 = previous frequency = 7
- f2 = next frequency = 3 .
- h = size of class = 15 .
Putting all values we get,
→ 34.5 = 30 + [(f - 7)/(2f - 7 - 3)] * 15
→ 34.5 - 30 = [(f - 7)/(2f - 10)] * 15
→ 4.5(2f - 10) = 15(f - 7)
→ 9f - 45 = 15f - 105
→ 15f - 9f = 105 - 45
→ 6f = 60
→ f = 10. (Ans.)
Hence, the missing frequency is 10.
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