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Quantitative Ability Test - 6

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Quantitative Ability Test - 6
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Weekly Quiz Competition
  • Question 1
    4 / -1

    If 50% of a certain number is equal to 3/4th of another number, what is the ratio between the numbers?

    Solution
    First number = x Second number \(=y\)
    \(\therefore x \times \frac{50}{100}-y \times \frac{3}{4}\)
    \(\Rightarrow \frac{x}{2}=y \times \frac{3}{4}\)
    \(\Rightarrow \frac{x}{y}=\frac{3}{4} \times 2=\frac{3}{2}\)
  • Question 2
    4 / -1

    There is a rectangular Garden whose length and width is 120m X 40m.There is a walkway of uniform width around garden. Area of walkway is 1032m2. Find width of walkway

    Solution

    Let the width of rectangle be x so the length & breath is increased by 2x

    So new total area along with walkway is (120+2x)*(40+2x)

    So (120+2x)*(40+2x)-120*40=1032

    => (120+2x)*(40+2x) =5832

    => (60+x)*(20+x) = 1458 =63*23

    =>x=3

  • Question 3
    4 / -1

    Directions For Questions

    Percentagewise distribution of employees in six different professions Total number of employees \(=26800\)

    ...view full instructions

    What is the difference between the total number of employees in teaching and medical profession together and the number of employees in management profession ?

    Solution

    Total number of employees (in percent) in teaching and medical profession =(15+27)%

    =42%

    Total number of employees (in percent) in management =17%

    Difference (in percent) =(42-17)%

    25%

    Actual required difference =25%of26800

    =25100×26800

    =6700

  • Question 4
    4 / -1

    Directions For Questions

    Percentagewise distribution of employees in six different professions Total number of employees \(=26800\)

    ...view full instructions

    In management profession three-fourth of the number of employees are female. What isthe number of male employees in management profession?

     

    Solution
    In management profession three fourth of employees
    are female i.e. \(\frac{3}{4} \times 100=75 \%\) In management profession \(25 \%\) demployees are male Now total number of employees in management
    protession \(=\frac{26800 \times 17}{100}=4556\)
    Number of male employees in management profession
    \(=\frac{4556 \times 25}{100}=1139\)
  • Question 5
    4 / -1

    Directions For Questions

    Percentagewise distribution of employees in six different professions Total number of employees \(=26800\)

    ...view full instructions

    25% of employees from film production profession went on a strike. What is the number of employees from film production who have not participated in the strike?

     

    Solution
    According to the question, \(25 \%\) of the employees trom fim production profession went on strike \(75 \%\) of the employees of film production have not participated in strike.

    Now total employoos of flim production \(=\frac{26800 \times 19}{100}\)
    \(=5092\)
    Number of employees of flim production who have not
    participated in strike \(=\frac{5092 \times 75}{100}=3819\)
  • Question 6
    4 / -1

    In the battle site, there are 1800 soldiers. If each soldier consumes 6 kg per day, the provisions available in the fort will last for 30 days. If some more soldiers join, the provisions available will last for 20 days given each soldier consumes 5 kg per day. Find the number of soldiers joining the battle site in that second case?

    Solution

    Assume x soldiers join the battle site. 1800 soldiers have provision for 30 (days for which provisions last them)(rate of consumption of each soldier)

    = (1800)(30)(6) kg = 324000

    Also provisions available for (1800 + x) soldiers is (1800 + x)(20)(5) kg

    As the same provisions are available

    => 324000 = (1800 + x)(20)(5)

    1800+x = 324000/100 => x = 3240-1800 = 1440.

  • Question 7
    4 / -1

    10 kg of sugar costing of Rs. 25 per kg is mixed with 15 kg of sugar costing of Rs. 16 per kg. Find the price per kg of the mixture.

    Solution
    Total cost of \(10 \mathrm{kg}=(10)(25)=\mathrm{Rs} .250\)
    Total cost of \(15 \mathrm{kg}=(15)(16)=\mathrm{Rs} .240\)
    Average cost of the mixture \(=\frac{\text { Total } \operatorname{mat}}{\text { Total quantity }}=\frac{(250+240)}{25}=\frac{490}{25}=\) Rs.19.6 kg.
  • Question 8
    4 / -1

    The m men working m hours per day for m days produce m units of work , then the unit of work produced by k men working k hours a day for k day is ?

    Solution

    Therefore m men working for m hours/ days for m days produce m units of work.

    Therefore 1 man working 1 hour/days for 1 day produce m/m3 = 1/m2 units of work

    Therefore k men working for k hours a day for k days produce k2/m2 units of work.

  • Question 9
    4 / -1

    When an odd number of two digits is divided by an even number of two digits, then quotient is 0.625. If the odd number is less than the even number by 5, then what is the ratio between odd number and even number?

    Solution
    Let the odd number be \(x\) and the even number be \(y\)
    Given, \(\frac{x}{y}=0,625=\frac{5}{8}\)
  • Question 10
    4 / -1

    In the given figure, \(A B\) is the tangent to the circle and \(B C D\) is the diameter of the circle. If \(\angle B A C=25^{\circ}\), then find \(\angle {BCA}\).

    Solution

    Given:

    \(A B\) is tangent to the circle.

    \(BCD\) is diameter.

    We know that,

    Angles of a triangle add up to \(180^{\circ}\).

    Since tangent to the circle is perpendicular to the diameter at that point, \(\angle A B C=90^{\circ} \)

    Sum of angles of \(\triangle {ABC}=180^{\circ}\)

    \(\angle {BCA}+90^{\circ}+25^{\circ}=180^{\circ}\)

    \(\Rightarrow \angle {BCA}=180^{\circ}-115^{\circ}\)

    \(\Rightarrow \angle {BCA}=65^{\circ}\)

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