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Quantitative Aptitude

HCF and LCM

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Question

Calculate the HCF of the fraction 25/12 and 75/8.

24/25

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25/24

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23/24

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24/23

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All of these

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Solution

The correct option is B
25/24

The HCF of two or more fractions is obtained by calculating the HCF of numerators and the LCM of denominators i.e. HCF of numerators/LCM of denominators.

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Similar questions

Q. LCM of several fractions

\frac{L C M o f t h e i r n u m e r a t o r s}{H C F o f t h e i r d e n o m i n a t o r s}

HCF of several fractions

\frac{H C F o f t h e i r n u m e r a t o r s}{L C M o f t h e i r d e n o m i n a t o r s}

The H.C.F. of

\frac{2}{5}

\frac{6}{25}

and

\frac{8}{35}

How to calculate HCF and LCM of Fractions

Q. Calculate the Arthimetic mean of the following data.

x	$15$	$25$	$35$	$45$	$55$	$65$	$75$	$85$
f	$12$	$20$	$15$	$14$	$16$	$11$	$7$	$8$

Q. The

L . C . M .

and

H . C . F .

of two fractions are

\frac{84}{5}

and

\frac{4}{75} .

If one of the fractions is

\frac{12}{25}

then the other fraction is

Q. The following fractions represent just three different numbers. Separate them into three groups of equivalent fractions, by changing each one to its simplest form.
(a)

\frac{2}{12}

(b)

\frac{3}{15}

(c)

\frac{8}{50}

(d)

\frac{16}{100}

(e)

\frac{10}{60}

(f)

\frac{15}{75}

(g)

\frac{12}{60}

(h)

\frac{16}{96}

(i)

\frac{12}{75}

(j)

\frac{12}{72}

(k)

\frac{3}{18}

(I)

\frac{4}{25}

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Calculate the HCF of the fraction 25/12 and 75/8.

The correct option is B 25/24 The HCF of two or more fractions is obtained by calculating the HCF of numerators and the LCM of denominators i.e. HCF of numerators/LCM of denominators.

The correct option is B
25/24

The HCF of two or more fractions is obtained by calculating the HCF of numerators and the LCM of denominators i.e. HCF of numerators/LCM of denominators.