Advertisements
Advertisements
प्रश्न
Are the rational numbers `(-8)/28` and `32/(-112)` equivalent? Give reason.
उत्तर
Given rational numbers are `(-8)/28` and `32/(-112)`
For standard form of `(-8)/28 = (-8 ÷ 4)/(28 ÷ 4) = (-2)/7` .....[∵ HCF of 8 and 28 = 4]
and standard form of `32/(-112) = (32 ÷ 16)/(-112 ÷ 16)` .....[∵ HCF of 32 and 112 = 16]
= `2/(-7) = (-2)/7`
Yes
Since, the standard form of `(-8)/28` and `32/(-112)` are equal
Hence, they are equivalent.
APPEARS IN
संबंधित प्रश्न
There are an unlimited number of rational numbers between 10 and 11
Compare the following pair of rational numbers
`(-11)/5, (-21)/8`
Compare the following pair of rational numbers
`3/(-4), (-1)/2`
Compare the following pair of rational numbers
`2/3, 4/5`
Which of the following pairs is equivalent?
Which of the following is equivalent to `4/5`?
If `p/q` is a rational number and m is a non-zero integer, then `(p xx m)/(q xx m)` is a rational number not equivalent to `p/q`.
Give three rational numbers equivalent to:
`7/11`
Solve:
`29/4 - 30/7`
Solve:
`5/13 - (-8)/26`