Let a/b and c/d be two distinct rational numbers. Find the rational number that lies exactly halfway between a/b and c/d on a nu

Question

2 years ago

3

mber line.

1 answer:

AleksAgata [21] · Answer 1 · 2023-09-12T19:55:44+03:00

The rational number that lies exactly halfway between a/b and c/d on a number line is a/2b + c/2d

<h3>How to determine the rational number that lies exactly halfway between a/b and c/d on a number line?</h3>

The rational numbers are given as:

a/b and c/d

The rational number that lies exactly halfway between a/b and c/d on a number line is calculated using

Number = (x + y)/2

Where

x = a/b

y = c/d

So, we have:

Number = (a/b + c/d)/2

Evaluate the quotient

Number = a/2b + c/2d

Hence, the rational number that lies exactly halfway between a/b and c/d on a number line is a/2b + c/2d