Question

find the two integers between which the given rational numbers lie also find their actual position on a number line 15/17 but solve properly please​

Answer 1

Answer:

Proper fraction:

We know that proper fractions are those in which numerator is less than the denominator. Such fractions exist between only zero and on. Proper fractions are less than one and greater than zero. So, proper fractions always exist between zero and one on number line.

Step-by-step explanation:

Represent 34 on the number line.

Solution:

Since the given rational number is greater than zero. So, it will always be represented on the right side of zero on the number line. So, first of all we need to divide the number line between zero and one into 4 equal parts and the third part of the four parts will be representation of 34 on number line. It can be represented as:

Represent 3/4 on the Number Line