Fractions and Decimals

 Find the greatest number that divides $690$ and $875$ leaving remainders $10$ and $25$ respectively is -

If the numerator of a fraction is increased by $400\%$ and the denominator is increased by $500\%$, the resultant fraction is $\frac{10}{21}$ . What was the original fraction?

If by reducing $7$ from a number, we get square of $9$, then what will be the number$?$

What is the smallest number subtracted from $43079$ to make it exactly divisible by $9$?

Which is the smallest fraction?

If the sum of the digits of an even number is divisible by $9$, the number is always divisible by

Find the greatest number of five digits which when divided by $3, 5, 8, 12$ have $2$ as remainder.

How many of the following numbers are divisible by $132$?

$264,396,762,792,968,2178,5184,6336$

The number of $3$digit numbers exactly divisible by $5$ is

Which option has the fraction in descending order ?

 On dividing $4996$ by a certain number, the quotient is $62$ and the remainder is $36$. What is the divisor?

Simplify $\left\{\left(\frac{2}{3}+\frac{1}{5}\right)-\frac{5}{15}\right\}\times 3\frac{3}{7}$:

$\frac{1}{3}$ and $\frac{27}{81}$ are:

A. Like fractions

B. Equivalent fractions

C. Proper fractions

D. Improper fractions

Find the correct statement:

A. $\frac{2}{3} > 3\frac{1}{3}$

B. $\frac{1}{4}+3 = 4\frac{1}{2}-1$

C. $4\frac{5}{6} > 3.85$

What will come in place of the question mark $(?)$ in the given question$?$
$33\frac{1}{3}+12\frac{1}{2}+16\frac{2}{3}-37\frac{1}{2}=?$

$4\frac{5}{6}-5\frac{5}{9}=?-2\frac{1}{3}+\frac{11}{18}$.

Half of 1 percent written as a decimal is:

If the numerator of a fraction is increased by $150\%$ and the denominator of the fraction is increased by $350\%$, the resultant fraction is $\frac{25}{51}$, what is the original fraction ?

In a fraction, if the numerator is increased by $40\%$ and the denominator is increased by $80\%$,then what fraction of the original is the new fraction?

If the numerator of a fraction is increased by $50\%$ and the denominator by $20\%$, the fraction becomes$\frac{9}{15}$. What was the original fraction?