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  • Question 1
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    Let $$\sigma^{2}$$ is variance of following frequency distribution 

    $$x_{1}$$$$1$$$$2$$$$3$$$$4$$$$5$$$$6$$$$7$$$$8$$$$9$$
    $$f_{1}$$$$1$$$$0$$$$1$$$$7$$$$9$$$$4$$$$1$$$$1$$$$1$$
    then $$\sigma^{2}$$ is equal to

  • Question 2
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    The mean and variance of a random variable having a binomial distribution are $$4$$ and $$2$$ respectively , then $$P(X=1)$$ is 

  • Question 3
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    Let $$x_i$$ represents the outcome on a fair die and $$f_i$$ be the corresponding frequency. The variance for random variable $$x_i$$ with following frequency distribution, is

    $$x_i$$123456
    $$f_i$$123456

  • Question 4
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    The mean and the standard devition (s.d) of five observations are $$9$$ and $$0$$, respecively. If one of the observations is changed such that the mean of the new set of five obervatons becomes $$10$$, then their s. d. is:

  • Question 5
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    Let $$x_{1},\ x_{2},...x_{100}$$ are $$100$$ above observation such that $$\displaystyle \sum { { x }_{ 1 }=0 } ,\ \displaystyle \sum _{ 1\le i<j\le 100 }^{  }{ \left| { x }_{ i }{ x }_{ j } \right| =80000 } $$ & mean deviation from their mean is $$5$$, then their standard deviation, is- 

  • Question 6
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    For the observations $${ x }_{ 1, }{ x }_{ 2 },{ x }_{ 3 },........{ x }_{ 18, }$$ it is given that $$\sum _{i =1 }^{ 18 }{ ({ x }_{ i }-8)=9 } $$ and $$\sum _{  j=1}^{ 18 }{ { ({ x }_{ j}-8) }^{ 2 }=45 } $$ then the standard deviation of these eighteen observations is 

  • Question 7
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    Two distributions each of $$5$$ observations having veriance $$4$$ and $$5$$. If their arithmetic mean are $$2$$ and $$4$$ respectively., Find the variance of combined distribution 

  • Question 8
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    If the sum and sum of squares of $$10$$ observations are $$12$$ and $$18$$ resp., then, The $$S.D$$ of observations is :-

  • Question 9
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    The variance of the elements of the row which contains  $$2019$$  is  $$K$$  then the value of  $$3 K$$  is

  • Question 10
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    The variance of first $$30$$ natural numbers, is

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