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The standard deviation of n numbers x1, x2, x3…, xnwith mean is equal to , where S is the sum of the squared differences (xi-)2
The standard deviation of n numbers x1, x2, x3…, xnwith mean is equal to , where S is the sum of the squared differences (xi-)2
admin
2020-05-11
58
问题
The standard deviation of n numbers x
1
, x
2
, x
3
…, x
n
with mean
is equal to
, where S is the sum of the squared differences (x
i
-
)
2
for 1≤i≤n. The values in list M are the integers 1, 3, and 5, where 1 occurs k times, 3 occurs once, and 5 occurs k times. If the standard deviation of the values in M is less than 1.95, what is the greatest possible value of k?
选项
A、3
B、5
C、7
D、9
E、11
答案
D
解析
若没给标准差公式就无须具体计算,只需定性判断。本题给了公式就需要计算。由于有k个1和k个5,数组M的平均值为3。其方差为
<1.95,解得k<9.63。由于k为正整数,k最大值为9,故答案为D。
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