Question

36
5. Find the equivalent fraction of with
48
(a) numerator 9
(b) denominator 4​

Answer 1

You're correct form of question should be :

Q. Find the equivalent fraction of 36/ 48.

Answer :

Let's clear up the basics :

Here already two numbers are given which we need to use and make an equivalent fraction.

As we know numbers are = 36 and 48....{Given}

Let's us solve now :

(a) = Numerator 9

We will use the number 36

As we know that numerator should be 9 so if we divide 36 4 we can get 9

And our numerator will be 9 because it's divided by 4.

So here we get ,

$\frac{36 \div 4}{48 \div 4} = \frac{9}{12}$

So the part a is hence,solved.

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(b) Denominator 4

we will use the number 48.

As we know that denominator should be 4 so if we divide 48 by 12 we will get denominator 4, which gives ,

$\frac{36 \div 12}{48 \div 12} = \frac{3}{4}$

So here by using the Fraction 36/48 we got numerator as 9 and Denominator as 4.

Answer 2

Appropriate Question :-

Find the equivalent fraction of 36/48 with

a) Numerator 9

b) Denominator 4

Understanding the question :-

$\longmapsto$ Here, to get numerator 9 and denominator 4 we devide it with that number by which it's divisible. So let's do it !

Required Answers :-

$\large \bigstar \: \bold \pink {Numerator} \dashrightarrow \pink9$

$\large \bigstar \: \bold \red {Denominator} \dashrightarrow \red4$

$\large \sf \purple { \therefore \: \dfrac{36 \div 4}{48 \div 12}} = \dfrac{ \red9}{ \red4} \orange{(answer)}$

• Here, we have to devide such a number so that numerator would come 9 and denominator 4.

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$\huge \pink{ \underline {\frak {\star{extra \: knowledge : - }}}}$

• If p/q is a rational number and m is a common divisor of p and q then,

$\large { \boxed{ \red{ \sf{ \dfrac{p}{q} = \frac{p \div m}{q \div m}}}}}$

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