To represent rational numbers on number line.
Take any 2 rational number and represent on a same number line.
Answers
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
2. Represent 45 on the number line.
Solution:
As we know that 45 is a positive and that too proper fraction, so it will lie at the right side of the zero and will be less than 1. To do so first we will divide number line between zero and one into 5 equal parts. 45will be the fourth part of five equal parts. Let us represent this on the number line:
Represent 4/5 on the Number Line
Given : any 2 rational number and a number line
To Find : represent rational numbers on a same number line.
Solution:
Rational numbers are real numbers which can be written in the form p/q where p and q are integers and q≠0
All real numbers which are not rational are irrationals.
All integers are rational numbers
Take 2 rational numbers
-6 and 2
Numbers with a negative sign are less than zero
Right of zero represented by ‘+’ sign and to the left of zero represented by ‘–’ sign.
+ sign numbers can be denoted as simply numbers
On a number line the number increases as we move to the right and decreases as we move to the left.
1 : Draw a line and mark some points at equal distance on it as shown in the figure below Mark a point as zero on it. Points to the right of zero are positive integers and are marked simply 1, 2, 3 and so on , while points to the left of zero are negative integers and are marked – 1, – 2, – 3 and so on
2. To locate - 6 , go 6 units left of zero
3. To locate 2 , go 2 units right of zero
see attached number line
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