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Fractions and Decimals Test - 29

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Fractions and Decimals Test - 29
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Weekly Quiz Competition
  • Question 1
    1 / -0
    Which of the following is a proper fraction?
    Solution
    We know that a proper fraction is a fraction that is less than $$1$$, with the numerator less than the denominator.

    (a) In the given, rectangular object, there are a total of $$8$$ squares and $$4$$ of them are shaded, therefore, the fraction will be as follows: 

    $$\dfrac {Shaded}{Total}=\dfrac {4}{8}=\dfrac {1}{2}=0.5<1$$

    Hence, $$\dfrac {1}{2}$$ is a proper fraction because the numerator is less than the denominator and the fraction is less than $$1$$

    (b) In the given, rectangular object, there are a total of $$9$$ squares and $$6$$ of them are shaded, therefore, the fraction will be as follows: 

    $$\dfrac {Shaded}{Total}=\dfrac {6}{9}=\dfrac {2}{3}=0.66<1$$

    Hence, $$\dfrac {2}{3}$$ is a proper fraction because the numerator is less than the denominator and the fraction is less than $$1$$

    (a) In the given, triangular object, there are a total of $$4$$ triangles and $$1$$ of them is shaded, therefore, the fraction will be as follows: 

    $$\dfrac {Shaded}{Total}=\dfrac {1}{4}=0.25<1$$

    Hence, $$\dfrac {1}{4}$$ is a proper fraction because the numerator is less than the denominator and the fraction is less than $$1$$

    The result is that all the given options are proper fractions.
  • Question 2
    1 / -0
    $$58+\frac {3}{100}+\frac {7}{1000}= ......$$
    Solution
    $$58+\frac {3}{100}+\frac {7}{1000}$$
    $$=58+\frac {0}{10}+\frac {3}{100}+\frac {7}{1000}=58.037$$
  • Question 3
    1 / -0
    Mixed fraction for $$\displaystyle \frac{39}{12}$$ is
    Solution
    To convert an improper fraction to a mixed fraction, we divide the numerator by the denominator, then write down the whole number answer. 

    Finally we write down any remainder above the denominator.

    $$39÷12=3$$ leaving remainder $$3$$

    Therefore, the answer will be, $$3$$ whole $$\dfrac {3}{12}$$

    Hence, the mixed fraction of $$\dfrac {39}{12}$$ is $$3\dfrac {3}{12}$$.
  • Question 4
    1 / -0
    Divide $$125.625$$ by $$0.5$$
  • Question 5
    1 / -0
    Which of the following is not an improper fraction?
    Solution
    Fractions that are greater than $$0$$ but less than $$1$$ are called proper fractions.

    In proper fractions, the numerator is less than the denominator.

    When a fraction has a numerator that is greater than or equal to the denominator, then the fraction is an improper fraction

    An improper fraction is always $$1$$ or greater than $$1$$.


    Now looking at options 

    $$\dfrac{4}{3}=1.33  > 1$$

    $$\dfrac{3}{2}= 1.5 > 1$$

    $$\dfrac{5}{3}= 1.66  >1$$

    $$\dfrac{7}{11}=  0.63 < 1$$

    So  $$\dfrac{7}{11}$$  is Not a Improper fraction.

    So option $$D$$ is correct.
  • Question 6
    1 / -0
    $$\displaystyle  \frac { 1 }{ 6 } $$ of 48 liter = ........ liter 
    Solution
    $$\dfrac{1}{6}$$ of 48 liter
    $$\dfrac{1}{6}\times$$48 liter
    =8 liter
  • Question 7
    1 / -0
    $$4\displaystyle \frac {7}{11}\, =\, \displaystyle \frac {?}{11}$$
    Solution
    $$4\displaystyle \frac {7}{11}\, =\, \displaystyle \frac {4\, \times\, 11\, +\, 7}{11}\, =\, \displaystyle \frac {51}{11}$$
  • Question 8
    1 / -0
    Product of $$\displaystyle 3.92\times 0.1\times 0.0\times 6.3$$ is:
    Solution
    We know if we multiply $$0$$ by any number then result will be zero.
    So the value of $$ 3.92\times .01\times 0.0\times 6.3=0$$
    Hence, the answer is $$0$$.
  • Question 9
    1 / -0
    A generator consumes 2.875 litres of diesel per hour. The quantity of diesel required to run the generator far 24 hours is .............
    Solution

  • Question 10
    1 / -0
    A grasshopper can jump up to 91.4 cm in a single jump. if the grasshopper jumped 731.2 cm altogether, how many jumps did it make ?
    Solution
    Distance covered by grasshopper in one jump: $$91.4 cm$$
    Total distance covered by grasshopper: $$731.2 cm$$

    No. of jumps made = $$\dfrac{Total\quad distance \quad covered}{Distance\quad covered\quad in\quad one\quad jump}$$
                                     
                                     = $$\dfrac{731.2}{91.4}$$

                                     = $$8$$ jumps
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