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Statistics Test...

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  • Question 1
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    The mean deviation of the data 3, 10, 10, 4, 7, 10, 5 from the mean is

  • Question 2
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    Mean deviation for n observations \(x_1 , x_2 , ..., x_n\) from their mean \(\bar x\) is given by

  • Question 3
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    When tested, the lives (in hours) of 5 bulbs were noted as follows: 1357, 1090, 1666, 1494, 1623

    The mean deviations (in hours) from their mean is

  • Question 4
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    Following are the marks obtained by 9 students in a mathematics test: 50, 69, 20, 33, 53, 39, 40, 65, 59

    The mean deviation from the median is:

  • Question 5
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    The standard deviation of the data 6, 5, 9, 13, 12, 8, 10 is

  • Question 6
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    Let \(x_1 , x_2 , ..., x_n\) be n observations and \(\bar x\) be their arithmetic mean. The formula for the standard deviation is given by

  • Question 7
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    The mean of 100 observations is 50 and their standard deviation is 5. The sum of all squares of all the observations is

  • Question 8
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    Let \(x_1 , x_2 , ... x_n\) be n observations. Let \(w_i = lx_i\) + k for i = 1, 2, ...n, where \(\ l\) and k are constants. If the mean of \(x_i\)’s is 48 and their standard deviation is 12, the mean of \(w_i\) ’s is 55 and standard deviation of \(w_i\) ’s is 15, the values of l and k should be

  • Question 9
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    Let a, b, c, d, e be the observations with mean m and standard deviation s. The standard deviation of the observations a + K, b + K, c + K, d + K, e + K is

  • Question 10
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    Let \(x_1 , x_2 , x_3 , x_4 , x_5\) be the observations with mean m and standard deviation s. The standard deviation of the observations \(kx_1 , kx_2 , kx_3 , kx_4 , kx_5\) is

  • Question 11
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    Standard deviations for first 10 natural numbers is

  • Question 12
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    The following information relates to a sample of size 60: \(\sum x^2\) = 18000 and \(\sum x\) = 960, then the variance is

  • Question 13
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    Consider the numbers 1, 2, 3, 4, 5, 6, 7, 8, 9, 10. If 1 is added to each number, the variance of the numbers so obtained is

  • Question 14
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    Consider the first 10 positive integers. If we multiply each number by –1 and then add 1 to each number, the variance of the numbers so obtained is

  • Question 15
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    Coefficient of variation of two distributions are 50 and 60, and their arithmetic means are 30 and 25 respectively. Difference of their standard deviation is

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