(D) To find a rational number between $7$ and $8$,we evaluate each option:$A) \frac{33}{5} = 6.6$ (This is less than $7$)$B) \frac{51}{6} = 8.5$ (This

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(D) To find a rational number between $7$ and $8$,we evaluate each option:$A) \frac{33}{5} = 6.6$ (This is less than $7$)$B) \frac{51}{6} = 8.5$ (This is greater than $8$)$C) \frac{60}{7} \approx 8.57$ (This is greater than $8$)$D) \frac{61}{8} = 7.625$ (Since $7 < 7.625 < 8$,this is the correct rational number between $7$ and $8$).

Class 9 Mathematics Number Systems Mix Examples - Number Systems

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For each question,select the proper option from four options given,to make the statement true: $.............$ is a rational number between $7$ and $8$.

A
$\frac{33}{5}$
B
$\frac{51}{6}$
C
$\frac{60}{7}$
D
$\frac{61}{8}$

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Mix Examples - Number Systems

Fill in the blank to make the following statement true:
The square root of $121$ is ..........

Easy

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Express $0.5\overline{7}$ in the form $\frac{p}{q}$,where $p$ and $q$ are integers and $q \neq 0$.

Medium

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The number obtained on rationalizing the denominator of $\frac{1}{7-\sqrt{2}}$ is

Easy

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For each question,select the proper option from four options given,to make the statement true: $\frac{\sqrt{50}}{\sqrt{98}}$ is a $\ldots \ldots \ldots$ number.

Easy

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Rationalise the denominator in each of the following and hence evaluate by taking $\sqrt{2}=1.414, \sqrt{3}=1.732$ and $\sqrt{5}=2.236,$ up to three decimal places.
$\frac{\sqrt{10}-\sqrt{5}}{2}$

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For each question,select the proper option from four options given,to make the statement true: $.............$ is a rational number between $7$ and $8$.

Similar Questions

Fill in the blank to make the following statement true:The square root of $121$ is ..........

Express $0.5\overline{7}$ in the form $\frac{p}{q}$,where $p$ and $q$ are integers and $q \neq 0$.

The number obtained on rationalizing the denominator of $\frac{1}{7-\sqrt{2}}$ is

For each question,select the proper option from four options given,to make the statement true: $\frac{\sqrt{50}}{\sqrt{98}}$ is a $\ldots \ldots \ldots$ number.

Rationalise the denominator in each of the following and hence evaluate by taking $\sqrt{2}=1.414, \sqrt{3}=1.732$ and $\sqrt{5}=2.236,$ up to three decimal places.$\frac{\sqrt{10}-\sqrt{5}}{2}$

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Fill in the blank to make the following statement true:
The square root of $121$ is ..........

Rationalise the denominator in each of the following and hence evaluate by taking $\sqrt{2}=1.414, \sqrt{3}=1.732$ and $\sqrt{5}=2.236,$ up to three decimal places.
$\frac{\sqrt{10}-\sqrt{5}}{2}$