Question

Find the equivalent fraction of 36/48 with

(A) numerator 9

(B) denominator 4

Answer 1

Given fraction : $\dfrac{36}{48}$

( a ) Numerator 9.

         Solution : -

Let that equivalent fraction is 9 / x.

We know that the values of equivalent fractions is always equal.

36 / 48 = 9 / x

x = 48 x 9 / 36

x = 8 x 9 / 6

x = 12

∴ Required equivalent fraction = 9 / x = 9 / 12

( b ) denominator 4.

     Solution : -

Let that equivalent fraction is x / 4 .

We know that the values of equivalent fractions is always equal.

36 / 48 = x / 4

4 x 36 / 48 = x

36 / 12 = x

3 = x

∴ Required equivalent fraction = x / 4 = 3 / 4

$\:$

Answer 2

$\bold{Answer-:}$

Given fraction= $\dfrac{36}{48}$

$A. Numerator\: 9$

$Let\:that\:fraction\: is\dfrac{9}{x}$

$we\:know\:that\:the\: values\:of\:equivalent\: fractions\:is\:always\:equal.$

$Solution-:$

$\dfrac{36}{48}={9}{x}$

$=> 36x=432$

$=>x=\dfrac{432}{36}$

$=>x=12$

$B. Denominator\:4$

$Let\:that\:equivalent\: fraction\:is\dfrac{x}{4}$

$we\:know\:that\:the \:values\:of\:equivalent\: fractions\:is\:always\:equal.$

$Solution-:$

$\dfrac{36}{48}={x}{4}$

$48x=144$

$x=\dfrac{144}{48}$

$x=3$

$\bold{Thanks}$