Advertisements
Advertisements
Question
Given that `p/q` and `r/s` are two rational numbers with different denominators and both of them are in standard form. To compare these rational numbers we say that:
`square/square < square/square`, if p × s < r × q
Advertisements
Solution
Given, p × s < r × q
⇒ \[\frac{\boxed{p}}{\boxed{q}} < \frac{\boxed{r}}{\boxed{s}}\] ...[By transferring sides]
APPEARS IN
RELATED QUESTIONS
Compare the following number.
`8/7, 0`
Compare the following number.
`(-7)/11, (-3)/4`
Compare the numbers `(-7)/3 and (-5)/2`.
Which of the following rational numbers is the greatest?
The sum of the digits of the denominator in the simplest form of `112/528` is _________
Fill in the box with the correct symbol >, < or =.
`5/6 square 8/4`
Write the following rational numbers with positive denominators:
`5/(-8)`
Write the following rational numbers with positive denominators:
`15/(-28)`
Write the following rational numbers with positive denominators:
`(-17)/(-13)`
Chhaya simplified a rational number in this manner `(-25)/(-30) = (-5)/6`. What error did the student make?
