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Numerical Applications Test 32

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Numerical Applications Test 32
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  • Question 1
    1 / -0
    Find the day of the week on $$\text{16 January, 1969}$$
    Solution
    $$\Rightarrow\;1600$$ years have $$0$$ odd days .....(i)
    $$300$$ years have $$1$$ odd day .....(ii)
    $$68$$ years have $$17$$ leap years and $$51$$ ordinary years
    $$=(17\times2+51\times1)$$
    $$=85\,\text{odd days}=1\text{odd day}$$ ......(iii)
    $$\text{16 January}$$ has $$2$$ odd days .........(iv)
    Adding odd days,
    $$0+1+1+2=4\,\text{odd days}=\text{Thursday}$$.
  • Question 2
    1 / -0
    At what time between $$2$$ and $$3$$ O'clock will the hands of a clock be together?
    Solution
    If the time is $$2$$ hours and $$x$$ minutes after $$2$$, when the two hands of the clock are same, then the angle formed by minute hand is: $$\cfrac{x}{60} \times 360 = 6x$$
    The hour hand moves $$\cfrac{1}{2}$$ degree each minute, then angle traced by hour hand is = $$60 + \cfrac{x}{2}$$
    Hence, $$60 + \cfrac{x}{2} = 6x $$
    $$60 = \cfrac{11x}{2}$$
    $$x = \cfrac{120}{11}$$
    $$x = 10 \cfrac{10}{11}$$ min. past $$2$$
  • Question 3
    1 / -0
    The average maximum temperature for 7 days from the 12th September to 18th September is $$35^\circ C$$ and that for 7 days from 13th to 19th September is $$34^\circ C$$. From this we can conclude that
    Solution
    The average maximum temp from 12th sept to 18th sept  is 35 and The average maximum temp from 13th sept to 19th sept  is 34
    Then total temp from 12th sept to 18th sept =35$$\times$$7=245
    And  total temp from 13th sept to 19th sept =34$$\times$$7=238
    Then diff=245-238=7
    So Maximum temperature on 12th is7 $$^{0}$$  less than that for 19th September
    7
    77
  • Question 4
    1 / -0
    If the day before yesterday was Sunday, what day will fall on the day after tomorrow ?
    Solution
    $$\Rightarrow$$ Today it is Tuesday and day after tmorrow will be Thursday.
  • Question 5
    1 / -0
    $$3$$ persons weave  $$168$$ shawls in $$14$$ days, how many shawls will $$ 8 $$ persons weave in $$5$$ days?
    Solution
    Here we are asked to find out the number of shawls we compare each item with the number of shawls as shown below:
    More number of persons$$\displaystyle \Rightarrow $$ More shawls
    Less number of persons$$\displaystyle \Rightarrow $$ Less shawls
    i.e. the relationship is direct
    Also More number of days$$\displaystyle \Rightarrow $$ More shawls
    Less number of days$$\displaystyle \Rightarrow $$ Less shawls
    i.e. the relationship is direct
    Persons $$3:8::168:x$$
    Days 14:5
    $$\displaystyle \therefore \frac{3}{8}\times \frac{14}{5}=\frac{168}{x}$$
    $$\displaystyle \Rightarrow 3\times 14\times x=168\times 8\times 5$$
    $$\displaystyle \Rightarrow x=\frac{168\times 8\times 5}{3\times 14}=160$$
  • Question 6
    1 / -0
    $$15$$  men can build a wall  $$108$$  m long in  $$6 $$ days, what is the length of similar wall that can be built by $$25$$ men in $$3$$ days?
    Solution
    As we are asked to find out the length of the wall we compare each item with the length as shown below:
    More number of men$$\displaystyle \Rightarrow $$ More length of wall
    Less number of men$$\displaystyle \Rightarrow $$ Less length of wall
    i.e. This forms a direct relationship Moreover,
    Less number of days$$\displaystyle \Rightarrow $$ Less length built
    More number of days$$\displaystyle \Rightarrow $$ More length built
    i.e. this relationship is also direct
    Let x be the required length of the wall
    Now we have two equations
    Men $$15:25$$
    Days$$ 6:3::108:x$$
    Now to solve we multiply the given ratios together equaling the required ratio
    i.e. $$\displaystyle \frac{15}{25}\times \frac{6}{3}=\frac{108}{x}$$
    $$\displaystyle \Rightarrow 15\times 6x=108\times 25\times 3$$
    $$\displaystyle \Rightarrow x=\frac{108\times 25\times 3}{15\times 6}=18\times 5=90$$
  • Question 7
    1 / -0
    $$15$$  labourers can fill  $$35$$  boxes in  $$7 $$ days. how many labourers can fill  $$65$$ boxes om $$5$$ days ?
    Solution
    We are asked to find out the number of labourers So we compare each item with the number of labourers as below
    More number of boxes$$\displaystyle \Rightarrow $$ More labourers
    i.e. the relationship is direct
    Less number of days$$\displaystyle \Rightarrow $$ More number of labour
    i.e. the relationship is inverse
    $$\displaystyle \therefore $$ Boxes $$35:65$$
    Days $$5:7::15:x$$
    $$\displaystyle \therefore $$ $$\displaystyle \frac{35}{65}\times \frac{5}{7}=\frac{15}{x}$$
    $$\displaystyle \therefore x=\frac{15\times 65\times 7}{35\times 5}=13\times 3=39$$
  • Question 8
    1 / -0
    The weights of 9 apples are 50, 60, 65, 62, 67, 70, 64, 45, 48 grams. Their mean weight is
    Solution
    Given  weights of 9 apples are 50, 60, 65, 62, 67, 70, 64, 45, 48 grams.

    Then total weight of 9 apples =50+60+65+62+67+70+64+45+48=531
    Then mean=$$\frac{539}{9}$$=59
  • Question 9
    1 / -0
    How many times in a day the two hands of a clock are at $$ \displaystyle 90^{\circ} $$
    Solution

    In 12 hours, they are at right angles 22 times.
    $$\therefore $$In 24 hours, they are at right angles 44 times.

    Option D is correct.

  • Question 10
    1 / -0
    What day of the week will 1st January 2008 be given that 1st January 2000 is a Saturday?
    Solution
    Since there will be $$2$$ leap years between January $$1^{st},$$ $$2000$$ and January $$1^{st},2008$$ and $$6$$ simple years
    Hence, the date $$1^{st}$$ January, $$2008$$ have been jumped $$\dfrac{(4+6)}{7}=3(Remainder)$$ days since January $$1^{st},2000$$.
    So, It will be $$Tuesday$$  on January $$1^{st},2000$$.
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