it's 10 class ques.solve plzz
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dhruvbadaya1:
It is very hard
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Let, total number of observations be n.
Mean wrongly calculated as 50; so sum of all observations wrongly calculated was (50*n).
Now, sum of all observations correctly calculated will be [(50*n) + 110 - 100]
= [(50*n) + 10]
Therefore, mean correctly calculated will be [{(50*n) + 10} / n] = [50 + (10 / n)].
Since, the total number of observations (n) remains unchanged in both cases: so, the value of median too remains unchanged in both cases; and it remains 52 only.
Mean wrongly calculated as 50; so sum of all observations wrongly calculated was (50*n).
Now, sum of all observations correctly calculated will be [(50*n) + 110 - 100]
= [(50*n) + 10]
Therefore, mean correctly calculated will be [{(50*n) + 10} / n] = [50 + (10 / n)].
Since, the total number of observations (n) remains unchanged in both cases: so, the value of median too remains unchanged in both cases; and it remains 52 only.
Answered by
0
for mean formula is
sum of observations/total no. of observations let the sum of observations be x
ATQ,
x/100=50
therefore x=5000
for true mean =5010 sum of all obersvation because 10 has been increased so true mean 5010/100=
50.1 answer
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