Question
Represent the following numbers on the number line. $-1\frac{2}{3}$
✓
Answer
$-1\frac{2}{3}$
Draw a line and take a point $O$ on it.
Let it represent $0.$
Now, From $O,$ take $OA, AB$ to the left of $O,$ is representing integers $-1, -2$ respectively,
Divide $AB$ into $3$ equal parts and take $2$ parts.
Then,
$\text{AP}=\frac{2}{3}$
$\therefore\text{OP}=-\Big(1+\frac{2}{3}\Big)=-1\frac{2}{3}$ Which shown on the number line given below,
Draw a line and take a point $O$ on it.
Let it represent $0.$
Now, From $O,$ take $OA, AB$ to the left of $O,$ is representing integers $-1, -2$ respectively,
Divide $AB$ into $3$ equal parts and take $2$ parts.
Then,
$\text{AP}=\frac{2}{3}$
$\therefore\text{OP}=-\Big(1+\frac{2}{3}\Big)=-1\frac{2}{3}$ Which shown on the number line given below,
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
A loaded truck covers $16$km in $25$ minutes. At the same speed, how far can it travel in $5$ hours?
→Find the greatest common factor of the polynomial:
$6 x^3 y$ and $18 x^2 y^3$
→$6 x^3 y$ and $18 x^2 y^3$
Evaluate $\sqrt[3]{4096}$
→Factorise the following expressions.
(i) $7 x-42$
(ii) $6 p-12 q$
(iii) $7 a^2+14 a$
(iv) $-16 z+20 z^3$
(v) $201^2 m+30$ a $1 m$
(vi) $5 x^2 y-15 x y^2$
(vii) $10 a^2-15 b^2+20 c^2$
(viii) $-4 a^2+4 a b-4 c a$
(ix) $x^2 y z+x y^2 z+x y z^2$
(x) $a x^2 y+b x y^2+c x y z$
→(i) $7 x-42$
(ii) $6 p-12 q$
(iii) $7 a^2+14 a$
(iv) $-16 z+20 z^3$
(v) $201^2 m+30$ a $1 m$
(vi) $5 x^2 y-15 x y^2$
(vii) $10 a^2-15 b^2+20 c^2$
(viii) $-4 a^2+4 a b-4 c a$
(ix) $x^2 y z+x y^2 z+x y z^2$
(x) $a x^2 y+b x y^2+c x y z$
Factorise the expression and divide them as directed:$ 12 x y\left(9 x^2-16 y^2\right) \div 4 x y(3 x+4 y)$
→What sum of money will amount to $Rs. 21296$ in $3$ years at $10\%$ per annum, compounded annually$?$
→Find the rate percent per annum if Rs. $2000$ amount to Rs. $2662$ in $1\frac{1}{2}$ years, interest being compounded half-yearly?
→Verify the following expression
$
\left(\frac{3 p}{7}+\frac{7}{6 p}\right)^2-\left(\frac{3}{7} p-\frac{7}{6 p}\right)^2=2
$
→$
\left(\frac{3 p}{7}+\frac{7}{6 p}\right)^2-\left(\frac{3}{7} p-\frac{7}{6 p}\right)^2=2
$
Find following products: $\Big(\frac{1}{3}\text{x}^2-9\Big)\Big(\frac{1}{3}\text{x}^2-9\Big)$
→By what number should $(-15)^{-1}$ be divided so that quotient may be equal to $(-5)^{-1}$?
→