Find out two rational number lying-4/8 and 3/8
Answers
Answer:
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Step-by-step explanation:
RATIONAL NUMBERS
What are rational numbers?
→ Numbers which can be represented in the form of p/q where p and q are integers and q is not equal to 0 are known as rational numbers.
To find rational numbers between two rational numbers is an easy task.
If the range of the given rational numbers is small then multiply both the rational numbers with such a number so that there denominators remain same. By doing this, we are increasing the range of the rational numbers in order to find the required number of rational numbers.
As per the question,
The 6 rational numbers can be found in the given range only.
Let us have a look.
\begin{gathered}\frac{-4}{8} \: and \: \frac{3}{8} \\ \\\frac{-3}{8},\:\frac{-2}{8}, \: \frac{-1}{8}, \: 0, \: \frac{1}{8}, \: \frac{2}{8}\end{gathered}
8
−4
and
8
3
8
−3
,
8
−2
,
8
−1
,0,
8
1
,
8
2
These are the 6 rational numbers between -4/8 and 3/8.
If more were asked, then
\begin{gathered}\frac{-4}{8}*\frac{2}{2} = \frac{-8}{16} \\ \\and\\\\\frac{3}{8}* \frac{2}{2} = \frac{6}{16} \\\end{gathered}
8
−4
∗
2
2
=
16
−8
and
8
3
∗
2
2
=
16
6
The range has now changed and new one is -8/16 and 6/16. By multiplying like this you can find as many rational numbers you want.
Answer:
Mark as brainliest answer.
Step-by-step explanation:
→ -4/8 3/8
→ -4×2/8×2 3×2/8×2
→ -8/16 6/16
→ -7/16 , 2/16