The mean age of $25$ teachers in a school is $40 \text{ years}$. $A$ teacher retires at the age of $60 \text{ years}$ and a new teacher is appointed in his place. If now the mean age of the teachers in this school is $39 \text{ years}$,then the age (in years) of the newly appointed teacher is

  • A
    $25$
  • B
    $30$
  • C
    $35$
  • D
    $40$

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In a town,the probability that a sick person may need to be admitted to an $ICU$ is $10 \%$. If the probability that a person getting admitted to an $ICU$ goes above $5 \%$,then the threat level is raised. The minimum percentage of the population of the town that should fall sick in order to raise the threat level is

If for some $x \in R^{+} \cup \{0\}$,the frequency distribution of the marks obtained by $20$ students in a test is given by the table below,then find the mean of the marks.
Marks:$2$$3$$5$$7$
Frequency:$(x+1)^2$$2x-5$$x^2-3x$$x$

Which one of the following is false?

Consider the given data with frequency distribution:
$x_{i} = \{3, 8, 11, 10, 5, 4\}$
$f_{i} = \{5, 2, 3, 2, 4, 4\}$
Match each entry in List-$I$ to the correct entries in List-$II$.
List-$I$List-$II$
$(P)$ The mean of the above data is$(1) 2.5$
$(Q)$ The median of the above data is$(2) 5$
$(R)$ The mean deviation about the mean of the above data is$(3) 6$
$(S)$ The mean deviation about the median of the above data is$(4) 2.7$
$(5) 2.4$

The correct option is :

In a set of $2n$ distinct observations,each of the observations below the median is increased by $5$ and each of the remaining observations is decreased by $3$. Then the mean of the new set of observations

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