
Convert each of the following into a mixed fraction: $\dfrac{{226}}{{15}}$
Answer
562.2k+ views
Hint:
here, we have given the rational number and we have to convert it in mixed fraction. For a mixed fraction we have to divide the numerator by denominator and then write it in the form of $x\dfrac{y}{z}$ where x = quotient, y = remainder and z = denominator.
Complete step by step solution:
Here, we have given the fraction which is $ = \dfrac{{226}}{{15}}$
On dividing 226 by 15 we will get quotient as the 15 and remainder 1.
Therefore, mixed fraction form $15\dfrac{1}{{15}}$
Note:
A mixed fraction is a simplest form to express an improper fraction i.e. the fractional number which has a numerator bigger than a denominator. If we want to convert the the mixed fraction $x\dfrac{y}{z}$ in to the improper fraction $\dfrac{y}{z}$ we have to multiply z with x and add y the denominator would remain same and the numerator equals to $z \times x + y$ .
here, we have given the rational number and we have to convert it in mixed fraction. For a mixed fraction we have to divide the numerator by denominator and then write it in the form of $x\dfrac{y}{z}$ where x = quotient, y = remainder and z = denominator.
Complete step by step solution:
Here, we have given the fraction which is $ = \dfrac{{226}}{{15}}$
On dividing 226 by 15 we will get quotient as the 15 and remainder 1.
Therefore, mixed fraction form $15\dfrac{1}{{15}}$
Note:
A mixed fraction is a simplest form to express an improper fraction i.e. the fractional number which has a numerator bigger than a denominator. If we want to convert the the mixed fraction $x\dfrac{y}{z}$ in to the improper fraction $\dfrac{y}{z}$ we have to multiply z with x and add y the denominator would remain same and the numerator equals to $z \times x + y$ .
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