Rational Number and Its Representation on Number Line

Two rational numbers with different numerators are equal if their numerators are in the same _____ to their denominators.

Write down the denominator of: $\frac{-4}{5}$

Write $-7.3$ in its rational form $\frac{a}{b}$.

Write down the numerator of: $\frac{8}{9}$

Find the equivalent rational number of $\frac{-13}{17}$, whose denominator is $289$.

Represent on the number line: $-\frac{5}{2}$

Every integer is a rational number

Express $\frac{4}{7}$ as a rational number with denominator $-35$.

Express $\frac{-77}{-99}$ in standard form.

Any number which is in the form $ \surd x$ is not always a rational number.

Which of the following rational numbers have terminating decimal representations.

a. - $ \frac{1}{4}$

b. $ \frac{2}{8\text{x}25}$

c. $ \frac{3\text{x}3\text{x}120}{27\text{x}9}$

d. $ \frac{3\text{x}3\text{x}120}{11\text{x}13}$

A rational number $ \frac{p}{q}$ can be expressed as a terminating decimal. Which of the following can be the denominator of the rational number?

Which among the following numbers gives rational number as a result with a terminating decimal?

Pick the option/ s which define the correct expressions of a set of rational numbers.

Which of the following statements is False?

Which of the following statements is TRUE?

Under which condition /s will $ \sqrt{x}$ be a rational number always?

i. When the value of $x$ is a perfect square.

ii. When the value of $x$ is not a perfect square.

Given, x = $ \frac{2}{\text{p}-\text{q}}$ where p and q are positive integers.

Under which of the following condition(s) will x be a rational number?

i) p > q ii) p < q iii) p = q