Question 38.

$\frac{67}{14} - \frac{24}{14} =$ ____

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Solution

$\frac{43}{14}$

The given fractions $\frac{67}{14}$ and $\frac{24}{14}$ are like fractions because they have the same denominator (14).

When we add or subtract like fractions the numerator of the fractions is added or subtracted and the denominator remains the same.

$∴ \frac{67}{14} - \frac{24}{14} = \frac{67 - 24}{14} = \frac{43}{14}$ .

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Question 10.
On subtracting $\frac{5}{9}$ from $\frac{19}{9}$ , the result is
(a) $\frac{24}{9}$
(b) $\frac{14}{9}$
(c) $\frac{14}{18}$
(d) $\frac{14}{0}$

$\frac{67}{14} - \frac{24}{14} =$ ____.

Q. In the following question write which number in sequence replaces the question mark?

14, 17, 24, 35, ?

1^{4} + 2^{4} + 3^{4} + \dots + n^{4} =

Q. Find

\sqrt{24 + \sqrt{14 - \sqrt{169}}}

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Subtraction of Fractions

Standard VI Mathematics

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Question 38. 6714−2414= ____

4314 The given fractions 6714 and 2414 are like fractions because they have the same denominator (14). When we add or subtract like fractions the numerator of the fractions is added or subtracted and the denominator remains the same. ∴6714−2414=67−2414=4314.

Question 38.

$\frac{67}{14} - \frac{24}{14} =$ ____