Converting decimals to fractions and vice-versa - class-V
converting decimals to fractions and vice-versa
Questions
Convert $0.25$ into fraction.
- $\displaystyle \frac{3}{4}$
- $\displaystyle \frac{1}{2}$
- $\displaystyle \frac{1}{4}$
- none of the above
Convert $0.55$ in to a fraction.
- $\displaystyle \frac{11}{20}$
- $\displaystyle \frac{2}{9}$
- $\displaystyle \frac{3}{9}$
- $\displaystyle \frac{4}{9}$
$0.8$ can be represented as
- $\displaystyle \frac{8}{10}$
- $\displaystyle \frac{8}{100}$
- $\displaystyle \frac{8}{1000}$
- None of the above
$\displaystyle \frac{0.25}{0.4}$ is equal to
- $\displaystyle \frac{5}{8}$
- $\displaystyle \frac{25}{40}$
- $\displaystyle \frac{16}{19}$
- None of the above
In the number $0.257$, which of the following does the digit $7$ represent?
- $\displaystyle 7\times\frac{1}{10}$
- $\displaystyle 7\times\frac{1}{100}$
- $\displaystyle 7\times\frac{1}{1000}$
- $\displaystyle 7\times\frac{1}{10000}$
- $\displaystyle 7\times\frac{1}{100000}$
$0.614$ can be represented as
- $\displaystyle \frac{61.4}{10}$
- $\displaystyle \frac{614}{1000}$
- $\displaystyle \frac{614}{10}$
- None of the above
Express the following as a fraction and simplify:
- $\cfrac {1}{25}$
- $\cfrac {1}{125}$
- $\cfrac {2}{25}$
- $\cfrac {4}{125}$
$0.43$ is rational and it can be written as ..........
- $\dfrac {43}{100}$
- $\dfrac {43}{10}$
- $\dfrac {4}{3}$
- $\dfrac {34}{10}$
$0.34$ can be represented as
- $\displaystyle \frac{34}{100}$
- $\displaystyle \frac{34}{1000}$
- $\displaystyle \frac{34}{10}$
- None of the above
$\dfrac {p}{q}$ form of $0.0875$ is _______
- $\dfrac {7}{2^{4}\times 5}$
- $\dfrac {7}{2\times 5^{4}}$
- $\dfrac {7}{2^{4}\times 5^{4}}$
- $\dfrac {5^{3}\times 7}{2^{3}\times 5^{4}}$
0.585 is equal to
- $\frac{589}{100}$
- $\frac{585}{1000}$
- $\frac{1000}{585}$
- None of these
$0.2008$ is equal to
- $\dfrac {252}{1250}$
- $\dfrac {251}{1250}$
- $\dfrac {250}{1250}$
- None of these
Convert the following into a fraction:
- $\dfrac {1}{125}$
- $\dfrac {1}{1250}$
- $\dfrac {1}{125000}$
- None of these
$2.\overline{8768}$ expressed as a rational number is
- $\displaystyle 2\frac{878}{999}$
- $\displaystyle 2 _{10}^{9}$
- $\displaystyle 2\frac{292}{333}$
- $\displaystyle 2\frac{4394}{4995}$
Express the following as a fraction and simplify:
- $\cfrac {49}{20}$
- $\cfrac {20}{49}$
- $\cfrac {19}{20}$
- $\cfrac {20}{19}$
The decimal number $53.234$ is a rational number whose denominator is ............
- $100000$
- $10000$
- $1000$
- $100$
Express the infinite decimal .212121 as a common fraction.
- $\frac{21}{100}$
- $\frac{23}{99}$
- $\frac{7}{100}$
- $\frac{7}{99}$
- $\frac{7}{33}$