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. If sum of squares of the values = 3390, N = 30 and standard deviation = 7, find out the mean. (a) 113 (b) 210 (c) 8 (d) None of these?
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. If sum of squares of the values = 3390, N = 30 and standard deviatio...
Solution:

Given, sum of squares of the values = 3390, N = 30 and standard deviation = 7

We know that the formula for variance is

Variance (σ^2) = (Σx^2/N) - (μ^2)

where Σx^2 is the sum of squares of the values, N is the number of values, μ is the mean.

So, substituting the given values, we get

σ^2 = (Σx^2/N) - (μ^2)
7^2 = (3390/30) - (μ^2)
49 = (113 - μ^2)
μ^2 = 113 - 49 = 64
μ = √64 = 8

Therefore, the mean is 8.

Answer: (c) 8
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. If sum of squares of the values = 3390, N = 30 and standard deviation = 7, find out the mean. (a) 113 (b) 210 (c) 8 (d) None of these?
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