Question

the equivalent fraction of 1/6 whose denominator 54

Answer 1

${\bf{\underline{\underline{Given}}}}$

• The equivalent fraction of  ${\dfrac{1}{6}}$  whose denominator 54.

${\bf{\underline{\underline{To \ find}}}}$

• We, have to find the Numerator of the fraction ${\dfrac{1}{6}}$

${\bf{\underline{\underline{Solution}}}}$

${\underline{\underline{\boxed{\bf{Understanding \ the \ question}}}}}$

In the given question we have to find the Numerator and the Denominator is already given which is 54, To find the Numerator we have to first find out that by which number 6 gets multiplied to get the Denominator which is 54 As we know that  $(6 \sf\pink\times 9) \leadsto \sf{54}$  We, have got that 6 is being multiplied by 9 to get 54 so have to multiply ${\dfrac{1}{6}} \times {\dfrac{9}{9}}$ to get the Numerator.

${\dag{\blue{\boxed{\bf{Now \ let's \ solve}}}}}$

                $:\implies$ ${\dfrac{1}{6}} = \sf{\dfrac{x}{54}}$

                    $:\implies$ ${\dfrac{1}{6}} \times {\dfrac{9}{9}}$  

                        $:\implies$ ${\dfrac{9}{54}}$

                           $:\implies$ ${\underline{\underline{\boxed{\mathfrak{\purple{x \leadsto 9}}}}}}$

∴ Hence, verified! that the Numerator is $\sf\green{(9)}$

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