Advertisements
Advertisements
Question
If `p/q` is a rational number, then p cannot be equal to zero.
Options
True
False
MCQ
True or False
Solution
This statement is False.
Explanation:
If `p/q` is a rational number.
Then, p can be equal to any integer.
i.e. p can be zero.
shaalaa.com
Is there an error in this question or solution?
APPEARS IN
RELATED QUESTIONS
Simplify:
\[\frac{- 16}{9} + \frac{- 5}{12}\]
Simplify:
\[0 + \frac{- 3}{5}\]
Fill in the branks:
\[\frac{- 4}{13} - \frac{- 3}{26} = . . .\]
Simplify each of the following and write as a rational number of the form \[\frac{p}{q}:\]
\[\frac{5}{3} + \frac{3}{- 2} + \frac{- 7}{3} + 3\]
Simplify:
\[\frac{5}{3} - \frac{7}{6} + \frac{- 2}{3}\]
Simplify each of the following and express the result as a rational number in standard form:
\[\frac{- 9}{16} \times \frac{- 64}{- 27}\]
Simplify each of the following and express the result as a rational number in standard form:
\[\frac{- 50}{7} \times \frac{14}{3}\]
Mark the following pairs of rational numbers on the separate number lines: `5/6` and `(- 2)/3`
Show that x is rational, if x2 = 16.
In a rational number, denominator always has to be a non-zero integer.