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Knowing our Numbers Test - 23

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Knowing our Numbers Test - 23
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  • Question 1
    1 / -0
    Find an even $$4$$ digit number using $$2, 7, 5,1$$.
    Solution
    An even number is an integer which is "evenly divisible" by two. This means that if the integer is divided by $$2$$, it yields no remainder.

    (a) $$7512$$ is divisible by $$2$$ as $$\dfrac {7512}{2}=3756$$, so it is a four digit even number.

    (b) $$5217$$ is not divisible by $$2$$, so it is not a four digit even number.

    (c) $$7125$$ is not divisible by $$2$$, so it is not a four digit even number.

    (d) $$1275$$ is not divisible by $$2$$, so it is not a four digit even number.

    Hence, $$7512$$ is a four digit even number using the digits $$2,7,5,1$$.
  • Question 2
    1 / -0
    Write 'Ninety- Six' in Roman numerals.
    Solution
    In Roman numeral form, 
    $$90 = XC$$
    $$6 = VI$$

    $$\Rightarrow$$ Ninety-six $$= XCVI$$
  • Question 3
    1 / -0
    Roman numeral for $$498$$ is ______.
    Solution

  • Question 4
    1 / -0
    Round off to the nearest $$10, 100,$$ and $$1000$$:
    $$1289$$
    Solution
    $$\Rightarrow$$  Round off to 10 for 1289 is 1280 or 1290 but nearest to 1289 is 1290.
    $$\Rightarrow$$  So, round off to the nearest $$10$$ is $$1290$$.
    $$\Rightarrow$$  Round off to 100 for 1289 is 1200 or 1300 but nearest to 1289 is 1300.
    $$\Rightarrow$$  So, round off to the nearest $$100$$ is $$1300$$.
    $$\Rightarrow$$  Round off to 1000 for 1289 is 1000 or 2000 but nearest to 1289 is 1000.
    $$\Rightarrow$$  So, round off to the nearest $$1000$$ is $$1000$$.
    $$\therefore$$  The answer is $$1290,\,1300,\,1000.$$
  • Question 5
    1 / -0
     Roman number representation of $$655$$ is
    Solution
    Converting to Roman
     Iteration Decimal
    number
     Highest 
    decimal
     Highest 
    roman
    Tempoaray
     result 
     $$1$$ $$655$$ $$500$$ $$D$$ $$D$$
     $$2$$  $$155$$$$100$$
      $$C$$ $$DC$$
     $$3$$  $$55$$$$50$$ $$L$$ $$DCL$$
     $$4$$  $$5$$$$5$$  $$V$$ $$DCLV$$
    $$655=DCLV$$
    So option $$A$$ is correct.
  • Question 6
    1 / -0
    There is a rod of length $$4\ cm$$ and another rod of length $$500\ mm$$ has been joined to the first rod. Then the length of the rod(in cm) formed by joining these $$2$$ is :
    Solution
    Length of first Rod is $$4cm$$

    Length of second Rod is $$500mm$$

    Total Length of the Rod  by joining these two rods is $$4cm$$ $$500mm$$

    We know that, $$1$$  $$centimeter =10$$ $$mm$$, $$1$$  $$mm =\dfrac{1}{10}$$  $$cm$$

    We need to convert  $$4$$ $$cm$$ $$500$$  $$mm$$  to  $$centimeter$$
    $$4cm$$ $$500$$  $$mm$$ $$ = 4cm + 500mm$$
    Now, $$500$$ $$mm =\dfrac{1}{10} \times 500$$ $$cm$$ $$= 50$$  $$cm$$
    $$\therefore 4cm\ 500\ mm=4cm + 500mm=(4+50)cm$$ $$=54\ cm$$

    So, Option $$B$$ is correct
  • Question 7
    1 / -0
    Round-off $$13$$ to nearest $$10$$.
    Solution
    The given number is $$13$$
    Its unit digit is $$3$$ which is less than 5.
    So, we replace unit digit by $$0$$
    $$\therefore$$   Rounding off 13 to nearest 10 gives $$10$$.
  • Question 8
    1 / -0
    The correct expanded form for $$2.06$$ is _______ .
    Solution
    The number given is $$2.06$$.

    We observe that the whole number part of the above number is $$2$$ which essentially is $$2 \times 1$$
    The decimal part of the above number is $$.06$$ which is $$6 \times \dfrac{1}{100}$$

    Thus, $$2.06 = (2 \times 1) + (6 \times \dfrac{1}{100})$$

  • Question 9
    1 / -0
    Estimate the sum $$579+7994$$ by estimating the numbers to its nearest hundreds.
    Solution
    $$\Rightarrow$$  $$579+7994=8573$$
    $$\Rightarrow$$   In number $$8573$$, its tens digit is 7, which is greater than 5. 
    $$\Rightarrow$$  So, we increase the digits at hundreds place by 1 and replace each one of the digits at tens and ones place by 0 to round off the given number to nearest to 100.
    $$\therefore$$  The number nearest to 100 is $$8600.$$
  • Question 10
    1 / -0
     Roman number of $$2050$$ is?
    Solution
    Conversion to Roman 
     Iteration Decimal
    number
     Highest decimal
    value
     Highest roman
    numeral
     Temporary 
    result
     $$1$$ $$2050$$ $$1000$$ $$M$$  $$M$$
     $$2$$ $$1050$$  $$1000$$  $$M$$  $$MM$$
     $$3$$ $$50$$  $$50$$  $$L$$  $$MML$$
    So $$2050$$ in Roman is $$MML$$
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