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Statistics Test - 30

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Statistics Test - 30
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Weekly Quiz Competition
  • Question 1
    1 / -0
    The class mark of the class 90-120 is 
    Solution
    Class mark is the mean of the upper and lower limit of the class interval = $$\frac{90+120}{2}$$ = 105
  • Question 2
    1 / -0
    For drawing a frequency polygon of a continuous frequency distribution, we plot the points whose ordinates are the frequencies of the respective classes and abscissae are the:
    Solution
    For drawing a frequency polygon of a continuous frequency distribution,
    we draw the class marks of the classes on the abscissae and the frequency of the classes on the ordinates.

    We know, class marks are the mean of lower and upper limit of the class intervals.

    Hence, option $$C$$ is correct.
  • Question 3
    1 / -0
    According to above histogram, which group has the maximum number of workers?

    Solution
    From the given histogram,
    $$800-810$$ rupees was given to $$3$$ workers,
    $$810-820$$ rupees was given to $$2$$ workers,
    $$820-830$$ rupees was given to $$1$$ workers,
    $$830-840$$ rupees was given to $$9$$ workers,
    $$840-850$$ rupees was given to $$5$$ workers,
    $$850-860$$ rupees was given to $$1$$ workers,
    $$860-870$$ rupees was given to $$3$$ workers,
    $$870-880$$ rupees was given to $$1$$ workers,
    $$880-890$$ rupees was given to $$1$$ workers,
    $$890-900$$ rupees was given to $$4$$ workers.

    Hence, $$830-840$$ rupees was given to maximum number of workers, i.e. $$9$$.

    Therefore, $$830$$ group has the maximum number of workers.
    Thus, option $$C$$ is correct.
  • Question 4
    1 / -0
    What is the sum of the frequencies of the intervals 40-50 and 50-60 ?

    Solution

    $$\Rightarrow$$  In above graph we can see, frequencies of the intervals $$40-50$$ and $$50-60$$ are $$10$$ and $$5$$.
    $$\therefore$$  The sum of the frequencies of the intervals $$40-50$$ and $$50-60$$ $$=10+5=15$$

  • Question 5
    1 / -0

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    How many students watched TV for less than 4 hours?

    Solution
    From the given diagram, we have 
    $$4$$ students watch television for $$1-2$$ hours
    $$8$$ students watch television for $$2 - 3$$ hours
    $$22$$ students watch television for $$3-4$$ hours
    Thus, in total $$4+8+22 = 34$$ students watch television for less than $$4$$ hours
  • Question 6
    1 / -0
    What is the difference of frequencies of the intervals  30-40 and 40-50 ?

    Solution

    $$\Rightarrow$$  In given histogram we can see, frequencies of the class intervals $$30-40$$ and $$40-50$$ are $$25$$ and $$10$$.
    $$\Rightarrow$$  Difference of frequencies of the intervals $$30-40$$ and $$40-50$$ $$=25-10=15$$

  • Question 7
    1 / -0

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    The number of hours for which students of a particular class watched television during holidays are shown through the given graph.
    For how many hours did the maximum number of students watch TV?

    Solution
    Class Interval         Frequency
    No. of hours No. of Students
    $$1 -2$$ $$4$$
    $$2 - 3$$ $$8$$
    $$3 - 4$$ $$22$$
    $$4 - 5$$ $$32$$
    $$5 - 6$$ $$8$$
    $$6 - 7$$ $$6$$
    Total-  $$80$$

    The highest frequency is $$32$$, and the corresponding class interval is $$4-5$$
    Hence, maximum number of students watched TV for $$4-5$$ hours,
  • Question 8
    1 / -0
    According to above histogram, how many workers earn less than $$Rs. 850$$?

    Solution
    From the given histogram,
    $$800-810$$ rupees was given to $$3$$ workers,
    $$810-820$$ rupees was given to $$2$$ workers,
    $$820-830$$ rupees was given to $$1$$ workers.
    $$830-840$$ rupees was given to $$9$$ workers,
    $$840-850$$ rupees was given to $$5$$ workers,
    $$850-860$$ rupees was given to $$1$$ workers,
    $$860-870$$ rupees was given to $$3$$ workers.
    $$870-880$$ rupees was given to $$1$$ workers,
    $$880-890$$ rupees was given to $$1$$ workers,
    $$890-900$$ rupees was given to $$4$$ workers.

    Then, the number of workers who earn less than rupees $$850$$
    $$=n(800)+n(810)+n(820)+n(830)+n(840)$$
    $$=3+2+1+9+5=20$$.

    Hence, option $$B$$ is correct.
  • Question 9
    1 / -0
    If the class intervals in a frequency distribution are $$(72 - 73.9), (74 - 75.9), (76 - 77.9), (78 - 79.9)$$ etc., then the mid-point of the class $$(74 - 75.9)$$ is
    Solution
    Midpoint $$= \cfrac{\text{lower limit} + \text{upper limit}}{2}$$
    $$= \cfrac{74 +75.9}{2} = 74.95$$
  • Question 10
    1 / -0
    The upper limit of $$5 -12.5$$ is?
    Solution
    The upper limit of the class interval is the maximum value of that interval.
    Therefore, the upper limit of $$5-12.5$$ is $$12.5$$.
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