Question
Draw the graph of $y = |x|$.

Answer

We have,
$y = |X| ...(i)$
Putting $x = 0$, we get $y = 0$
Putting $x = 2$, we get $y = 2$
Putting $x = -2$, we get $y = 2$
Thus, we have the following table for the points on graph of $|x|$.
x
$0$
$2$
$-2$
y
$0$
$2$
$2$
The graph of the equation $y = |x|$:

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

The volume of a sphere is $38808cm^3$. Find its radius and hence its surface area. $\big(\text{Take}\ \pi=\frac{22}{7}\big).$
Factorize the following expressions: $\Big[\frac{\text{x}}{2}+\text{y}+\frac{\text{z}}{3}\Big]^3+\Big[\frac{\text{x}}{3}-\frac{2\text{y}}{3}+\text{z}\Big]^3+\Big[-\frac{5\text{x}}{6}-\frac{\text{y}}{3}-\frac{4\text{z}}{3}\Big]^3$
The Blood group table of $30$ students of class $IX$ is recorded as follows: $\text{A, B, O, O, AB, O, A, O, B, A, O, B, A, O, O A, AB, O, A, A, O, O, AB, B, A, O, B, A, B, O}$ A student is selected at random from the class from blood donation. Find the probability that the blood group of the student chosen is: $1= A\ 2=B\ 3=AB\ 4=O$
Represent $\sqrt{7.28}$ geometrically on the number line.
$ABC$ is an isosceles triangle in which $AB = AC. BE$ and $CF$ are its two medians. Show that $BE = CF.$
The difference between inside and outside surfaces of a cylindrical tube is $14\ cm$ long is $88\ sq$. cm. If the volume of the tube is $176$ cubic $cm$, Find the inner and outer radii of the tube.
If $\text{x}=2+\sqrt3,$ find the value of $\text{x}^3+\frac{1}{\text{x}^3}.$
If $\text{p}=\frac{3-\sqrt{5}}{3+\sqrt{5}}$ and $\text{q}=\frac{3+\sqrt{5}}{3-\sqrt{5}},$ find the value of $p^2 + q^2.$
A measuring jar of internal diameter $10\ cm$ is partially filled with water. Four equal spherical balls of diameter $2\ cm$ each are dropped in it and they sink down in water completely. What will be the change in the level of water in the jar?