Question

which rational number lies between 1/3 and 1/9.​

Answer 1

☘️ Answer:-

$\\ \\ \large\boxed{\tt \pink{ \frac{4}{27}, \frac{5}{27}, \frac{6}{27}, \frac{7}{27}, \frac{8}{27} }}$

☘️ Solution:-

$\\ \\ \tt \: finding \: \: rational \: \: number \: \: lies \: \: between \: \: \pink{ \dfrac{1}{3} \: and \: \dfrac{1}{9}} . \\ \\ \tt \: Get ~~a~~ common~~ denominator \: \\ \\ \tt \purple{ \dfrac{1}{3} \times \dfrac{9}{9} = \dfrac{9}{27} } \\ \\ \tt \purple{ \dfrac{1}{9} \times \dfrac{3}{3} = \dfrac{3}{27} } \\ \\ \\ \tt \: so \: \: the \: \: numbers \: \:which \: \: lies \: \: between \: \: \pink{ \dfrac{1}{3} \: and \: \dfrac{1}{9}} \: \: are : \\ \\ \large\boxed{\tt \pink{ \frac{4}{27}, \frac{5}{27}, \frac{6}{27}, \frac{7}{27}, \frac{8}{27} }}$

Answer 2

Given :- which rational number lies between 1/3 and 1/9. ?

Answer :-

In order to find rational numbers between (1/3) and (1/9) we have to make the denominator same .

so,

→ multiply and divide (1/3) by 6 we get = (1/3) * (6/6) = (6/18)

and,

→ multiply and divide (1/9) by 2 we get = (1/9) * (2/2) = (2/18)

then, rational numbers between (6/18) and (2/18) are :-

• (3/18) = (1/6)
• (4/18) = (2/9)
• (5/18) .

[ We can find rational numbers between a and b by finding mean also , (a + b)/2 ]

Learn more :-

insert two rational number between 1/2 and 1/4

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