Questions
Arrange the following fractions is ascending order :
$\dfrac{7}{10},\dfrac{3}{8},\dfrac{4}{5}$
- $\dfrac{3}{8},\dfrac{7}{10},\dfrac{4}{5}$
- $\dfrac{3}{8},\dfrac{4}{5},\dfrac{7}{10}$
- $\dfrac{4}{5},\dfrac{3}{8},\dfrac{7}{10}$
- $\dfrac{7}{10},\dfrac{3}{8},\dfrac{4}{5}$
Arrange the following rational number in ascending order $\displaystyle \frac{3}{7},\frac{4}{5},\frac{7}{9},\frac{1}{2}$
- $\displaystyle \frac{4}{5},\frac{7}{5},\frac{3}{9},\frac{1}{2}$
- $\displaystyle \frac{3}{7},\frac{1}{2},\frac{7}{9},\frac{4}{5}$
- $\displaystyle \frac{4}{5},\frac{7}{9},\frac{1}{2},\frac{3}{7}$
- $\displaystyle \frac{1}{2},\frac{3}{7},\frac{7}{9},\frac{4}{5}$
Arrange in ascending order of magnitude $\sqrt 3, \sqrt [5]{15}, \sqrt [10]{227}$
- $\sqrt [5]{15} < \sqrt [10]{227} < \sqrt 3$
- $\sqrt 3 < \sqrt [5]{15} < \sqrt [10]{227}$
- $\sqrt [10]{227} < \sqrt 3 < \sqrt [5]{15}$
- None of these
Arrange the given fractions in ascending order:
$\displaystyle\frac{2}{7}$, $\displaystyle\frac{4}{5}$, $\displaystyle\frac{3}{4}$
- $\displaystyle\frac{4}{5}$, $\displaystyle\frac{3}{4}$, $\displaystyle\frac{2}{7}$
- $\displaystyle\frac{4}{5}$, $\displaystyle\frac{2}{7}$, $\displaystyle\frac{3}{4}$
- $\displaystyle\frac{2}{7}$, $\displaystyle\frac{3}{4}$, $\displaystyle\frac{4}{5}$
- $\displaystyle\frac{3}{4}$, $\displaystyle\frac{2}{7}$, $\displaystyle\frac{4}{5}$
Which one of the following is correct?
- $\dfrac {-7}{10} < \dfrac {-2}{3} < \dfrac {-5}{8}$
- $\dfrac {-5}{8} < \dfrac {-2}{3} < \dfrac {-7}{10}$
- $\dfrac {-5}{8} < \dfrac {-7}{10} < \dfrac {-2}{3}$
- $\dfrac {-7}{10} < \dfrac {-5}{8} < \dfrac {-2}{3}$
Arrange in descending order:
$6,00,780; 5,56,879; 6,87,340; 4,76,980$
- $4,76,980; 6,00,780; 5,56,879; 6,87,340; $
- $5,56,879;6,00,780; 6,87,340; 4,76,980$
- $ 6,87,340; 6,00,780;5,56,879; 4,76,980$
- $6,00,780; 6,87,340; 4,76,980; 5,56,879;$
Arrange in ascending order:
$9,78,654; 8,78,654; 9,56,236; 9,54,234$
- $9,78,654; 8,78,654; 9,56,236; 9,54,234$
- $ 8,78,654; 9,56,236; 9,54,234; 9,78,654$
- $ 8,78,654; 9,54,234; 9,56,236; 9,78,654$
- $ 9,54,234; 9,56,236; 9,78,654; 8,78,654$
Arrange in ascending order:
$12,098; 12,908; 12,809; 12,890$
- $12,098; 12,908; 12,809; 12,890$
- $12,098;12,809; 12,890; 12,908;$
- $12,098;12,890; 12,908; 12,809$
- $12,890; 12,908; 12,809; 12,098$
Arrange in ascending order:
$1,234; 2,345; 6,784; 1,543$
- $1,234; 2,345; 6,784; 1,543$
- $1,234; 1,543; 2,345; 6,784$
- $1,543; 1,234;2,345; 6,784$
- $1,543; 1,234; 6,784; 2,345$
Which of the following decimals are arranged in ascending order?
- $0.5, 0.42, 0.382$
- $11.001, 11.1, 11.21$
- $20.3, 30.02, 23.25$
- $8.9, 8.86, 8.094$
Which of the following fractions are in order from the least to the greatest?
- $\dfrac {1}{2}, \dfrac {2}{3}, \dfrac {2}{6}$
- $\dfrac {1}{2}, \dfrac {2}{6}, \dfrac {2}{3}$
- $\dfrac {2}{6}, \dfrac {2}{3}, \dfrac {1}{2}$
- $\dfrac {2}{6}, \dfrac {1}{2}, \dfrac {2}{3}$
Smallest $6$-digit number that can be formed using $9,2,6,0,3,1$ (using each digit only once) is _________ .
- $012369$
- $102369$
- $106239$
- $103269$
Which of the following options is arranged in descending order?
- $7,39,154$; $7,93,154$; $1,73,541$; $7,93,951$
- $8,50,76,745$; $8,50,76,547$; $8,50,67,574$; $8,50,67,547$
- $4,76,098$; $4,87,678$; $76,908$; $87,876$
- $3,15,45,001$; $3,51,54,100$; $4,15,45,001$; $5,25,45,010$
The ascending order of XX, XXXVI, V is ________.
- V, XXXVI, XX
- XX, V, XXVI
- V, XX, XXXVI
- XXXVI, XX, V
If the digits of the number $5726489$ are arranged in ascending order, then how many digits will remain at the same position?
- None
- One
- Two
- Three
Write the following rational numbers in ascending order:
$\dfrac{3}{4},\dfrac{7}{12}, \dfrac{15}{11}, \dfrac{22}{19}, \dfrac{101}{100}, \dfrac{-4}{5}, \dfrac{-102}{81}, \dfrac{-13}{7}$.
- $\dfrac{-13}{7},\dfrac{-102}{81}, \dfrac{-4}{5}, \dfrac{22}{19}, \dfrac{101}{100}, \dfrac{15}{11}, \dfrac{7}{12}, \dfrac{3}{4}$.
- $\dfrac{-13}{7},\dfrac{-102}{81}, \dfrac{-4}{5}, \dfrac{7}{12}, \dfrac{3}{4}, \dfrac{22}{19}, \dfrac{101}{100}, \dfrac{15}{11}$.
- $\dfrac{-13}{7},\dfrac{-102}{81}, \dfrac{-4}{5}, \dfrac{7}{12}, \dfrac{3}{4}, \dfrac{101}{100}, \dfrac{22}{19}, \dfrac{15}{11}$.
- $\dfrac{3}{4},\dfrac{7}{12}, \dfrac{15}{11}, \dfrac{22}{19}, \dfrac{101}{100}, \dfrac{-4}{5}, \dfrac{-102}{81}, \dfrac{-13}{7}$.
If the following numbers are arranged in ascending order, what will be the middle number?
$687,\ 789,\ 648,\ 693,\ 672$
- 687
- 789
- 693
- 672
Among $\dfrac{5}{6},\dfrac{5}{7}$ and $\dfrac{5}{8}$, the greatest fraction is
- $\dfrac{5}{6}$
- $\dfrac{5}{7}$
- $\dfrac{5}{8}$
- None of these
Arrange in ascending order $\sqrt [ 6 ]{ 7 } ,\sqrt [ 4 ]{ 3 } ,\sqrt [ 12 ]{ 48 } $
- $\sqrt [ 4 ]{ 3 } ,\sqrt [ 12 ]{ 48 } ,\sqrt [ 6 ]{ 7 } $
- $\sqrt [ 12 ]{ 48 } ,\sqrt [ 4 ]{ 3 } ,\sqrt [ 6 ]{ 7 } $
- $\sqrt [ 6]{ 7 } ,\sqrt [ 12 ]{ 48 } ,\sqrt [ 4 ]{ 3 } $
- $None\ of\ these$
The ascending order of $\sqrt { 2 } ,\sqrt [ 3 ]{ 4 } ,\sqrt [ 4 ]{ 6 } $ is
- $\sqrt { 2 } ,\sqrt [ 3 ]{ 4 } ,\sqrt [ 4 ]{ 6 } $
- $\sqrt { 2 } ,\sqrt [ 4 ]{ 6 } ,\sqrt [ 3 ]{ 4 } $
- $\sqrt [ 3 ]{ 4 }, \sqrt {2},\sqrt [ 4 ]{ 6 } $
- $\sqrt [ 4 ]{ 6 },\sqrt [ 3 ]{ 4 } ,\sqrt {2}$
Find the rational numbers between the following numbers.
- $-0.210 > -0.211 > -0.312 > -0.213 > -0.314 > 0.220$
- $-0.210 > -0.211 > -0.212 > -0.213 > -0.314 > 0.220$
- $-0.210 > -0.211 > -0.312 > -0.213 > -0.214 > 0.220$
- $-0.210 > -0.211 > -0.212 > -0.213 > -0.214 > 0.220$
Find the five rational numbers between $-5$ and $-6$
- $-5.1 ,-5.2 , -3.3 , -5.4 , -5.5 $
- $-5.1 ,-5.2 , -5.3 , -5.4 , -5.5 $
- $-5.1 , -6.2 , -5.3 , -5.4 , -5.5 $
- $-6.1 , -5.2 , -5.3 , -5.4 , -5.5 $
Which one is in the descending order in the following?
- $\displaystyle 6/7, 4/5, 3/4, 7/9$
- $\displaystyle 6/7, 4/5, 7/9, 3/4$
- $\displaystyle 3/4, 7/9, 4/5, 6/7$
- $\displaystyle 7/9, 3/4, 6/7, 4/5$
Arrange in descending order:
$1,00,000; 99,999; 9,90,000; 1,10,000$
- $1,00,000; 99,999; 9,90,000; 1,10,000$
- $ 1,10,000; 9,90,000; 99,999; 1,00,000$
- $ 9,90,000; 99,999; 1,10,000; 1,00,000$
- $ 9,90,000; 1,10,000; 1,00,000; 99,999$
Arrange the following in descending order.
$\dfrac{5}{2}$, $\dfrac{3}{2}$, $\dfrac{7}{2}$, $\dfrac{9}{5}$, $\dfrac{9}{8}$
- $\dfrac{7}{2}$, $\dfrac{9}{8}$, $\dfrac{3}{2}$, $\dfrac{9}{5}$, $\dfrac{5}{2}$
- $\dfrac{7}{2}$, $\dfrac{5}{2}$, $\dfrac{9}{5}$, $\dfrac{3}{2}$, $\dfrac{9}{8}$
- $\dfrac{5}{2}$, $\dfrac{9}{5}$, $\dfrac{3}{2}$, $\dfrac{9}{8}$, $\dfrac{7}{2}$
- $\dfrac{9}{8}$, $\dfrac{5}{2}$, $\dfrac{3}{2}$, $\dfrac{7}{2}$, $\dfrac{9}{5}$