$Which of the following fractions does notrepresent the ratio 1:6 ?$

\frac{7}{41}

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\frac{6}{36}

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\frac{8}{42}

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\frac{5}{30}

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Solution

The correct option is A $\frac{7}{41}$
The ratios represented by the given fractions are:

$F r a c t i o n = \frac{7}{41} ⟹ R a t i o = 7 : 41$

$F r a c t i o n = \frac{6}{36} = \frac{1}{6} ⟹ R a t i o = 1 : 6$

$F r a c t i o n = \frac{8}{42} = \frac{1}{6} ⟹ R a t i o = 1 : 6$

$F r a c t i o n = \frac{5}{30} = \frac{1}{6} ⟹ R a t i o = 1 : 6$

$∴The fraction 741 does not represent the ratio 1:6$

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Similar questions

Which of the following fractions does notrepresent the ratio 1:6 ?

If $\frac{6^{6} + 6^{6} + 6^{6} + 6^{6} + 6^{6} + 6^{6}}{3^{6} + 3^{6} + 3^{6}} \div \frac{4^{6} + 4^{6} + 4^{6} + 4^{6}}{2^{6} + 2^{6}} = 2^{n}$ then find the value of $n$ .

Q. Find the value of

^{6} C_{0} .^{12} C_{6} -^{6} C_{1} .^{11} C_{6} +^{6} C_{2} .^{10} C_{6} +^{6} C_{2} .^{10} C_{6} -^{6} C_{3} .^{9} C_{6} +^{6} C_{4} .^{8} C_{6} -^{6} C_{5} .^{7} C_{6} +^{6} C_{6} .^{6} C_{6}

\sqrt{6 + \sqrt{6 + \sqrt{6 + \sqrt{6 + . . . .}}}}

= ?

Mark the correct option:

The number is equal to

A. 6⁶

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Which of the following fractions does notrepresent the ratio 1:6 ?

The correct option is A 741The ratios represented by the given fractions are: Fraction=741⟹Ratio=7:41 Fraction=636=16⟹Ratio=1:6 Fraction=842=16⟹Ratio=1:6 Fraction=530=16⟹Ratio=1:6 ∴The fraction 741 does not represent the ratio 1:6

$Which of the following fractions does notrepresent the ratio 1:6 ?$