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Answer :

We have rational numbers as: \(\frac{3}5\) and\(\frac{3}4\)

Making the denominator same for both the rational numbers:

\(\frac{3}5=\frac{3×20}{5×20}=\frac{60}{100}\) and \(\frac{3}4=\frac{3×25}{4×25}=\frac{75}{100}\)

So now we have to see ten rational number between \(\frac{60}{100}\) and \(\frac{75}{100}\)

So, these can be, \(\frac{61}{100},\frac{62}{100},\frac{63}{100},\frac{64}{100},\frac{65}{100},\frac{66}{100},\frac{67}{100},\frac{68}{100},\frac{69}{100},\frac{70}{100}\)

- 1.Represent these numbers on the number line. (i) \(\frac { 7 }{ 4 } \) (ii)\( \frac { -5 }{ 6 } \)
- 2.Represent \(\frac { -2 }{ 11 } ,\frac { -5 }{ 11 } ,\frac { -9 }{ 11 }\) on the number line.
- 3.Write five rational numbers which are smaller than 2.
- 4.Find ten rational numbers between \(\frac { -2 }{ 5 }\) and \(\frac { 1 }{ 2 }\).
- 5.Find five rational numbers between (i)\(\frac { 2 }{ 3 }\) and \(\frac { 4 }{ 5 }\) (ii) \(\frac { -3 }{ 2 } \)and \(\frac { 5 }{ 3 }\) (iii) \(\frac { 1 }{ 4 }\) and \(\frac { 1 }{ 2 }\)
- 6.Write five rational numbers greater than -2.

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