Draw the number line and represent the following rational number on it:
(i) (2/3)
(ii) (3/4)
(iii) (-5/8)

Question

Draw the number line and represent the following rational numbers on it - dfrac-31-3-

Toppr Admin · Accepted Answer

Here we have-160-dfrac-31-3-10-dfrac13-therefore -11-lt-10-dfrac13-lt-10-Since the denominator is -3-160-We divide the line between -11- and -10- into -3- equal parts-Thus- the given number is represented on the number line as shown-

Draw the number line and represent the following rational numbers on it : $$\dfrac{-31}{3}$$

Here we have,
$$\dfrac{-31}3=-10\dfrac13$$
$$\therefore -11<-10\dfrac13<-10$$

Since the denominator is $$3$$,
We divide the line between $$-11$$ and $$-10$$ into $$3$$ equal parts.

Thus, the given number is represented on the number line as shown.

Draw the number line and represent the following rational numbers on it : $$\dfrac{-31}{3}$$

Here we have, $$\dfrac{-31}3=-10\dfrac13$$$$\therefore -11<-10\dfrac13<-10$$Since the denominator is $$3$$, We divide the line between $$-11$$ and $$-10$$ into $$3$$ equal parts.Thus, the given number is represented on the number line as shown.

Here we have,
$$\dfrac{-31}3=-10\dfrac13$$
$$\therefore -11<-10\dfrac13<-10$$

Since the denominator is $$3$$,
We divide the line between $$-11$$ and $$-10$$ into $$3$$ equal parts.

Thus, the given number is represented on the number line as shown.