The mean of n items is X¯ . If the first item is increased by 1 , second by 2 and so on, then the new mean is
X+n
X+n2
X+n+12
None of these
Let x1,x2,…,xn be n items. Then X¯=1nΣxi . Let y1=x1+1,y2=x2+2,y3=x3+3,…,yn=xn+n
Then the mean of the new series is
1n∑xi+i=1n∑xi+1n(1+2+3+⋯+n)=X¯+1nn(n+1)2=X¯+n+12