The inequality representing the following graph is: - Vidyadip

MCQ

The inequality representing the following graph is:

A
$\text{|x|}<3$
✓
$\text{|x|}\leq3$
C
$\text{|x|}>3$
D
$\text{|x|}\geq3$

✓

Answer

Correct option: B.

$\text{|x|}\leq3$

As according to the graph,
x lies between −3 and 3
$\Rightarrow-3\leq\text{x}\leq3$
$\Rightarrow|\text{x}|\leq3$

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

Explore more

More "M.C.Q (1 Marks)" from Linear Inequations→Linear Inequations — all question types→Maths STD 11 Science question papers→CBSE Board STD 11 Science question papers→CBSE Board question paper generator→

Similar questions

$x_1,x_2........x_{34}$ are numbers such that $x_i = x_{i+1} = 150 \,\,\forall i \in \,\,\{1,2,3,......9\}$ and $x_{i+1} -x_i + 2 = 0 \,\,\forall i \in \,\,\{10,11,12,......33\},$ then median of $x_1,x_2,......x_{34}$ is-

$7^{2n}+ 3^{n-1}⋅ 2^{3n-3}$ is divisible by:

If $\alpha, \beta$ are the roots of the equation, $x^2-x-1=0$ and $S_n=2023 \alpha^n+2024 \beta^n$, then

If a polygon has $44$ diagonals, then the number of its sides are

The number of integral values of $k$ for which the line, $3 x+4 y=k$ intersects the circle, $\mathrm{x}^{2}+\mathrm{y}^{2}-2 \mathrm{x}-4 \mathrm{y}+4=0$ at two distinct points is

If $\text{A}\cap\text{B}=\text{B},$ then:

The chance of throwing a total of $7$ or $12$ with $2$ dice, is

The sum of the series ${1^2}.2 + {2^2}.3 + {3^2}.4 + ........$ to $n$ terms is

If $\alpha ,\beta$ are the roots of ${x^2} - 3x + a = 0$ and $\gamma ,\delta $ be the roots of ${x^2} - 12x + b = 0$ and numbers $\alpha ,\beta ,\gamma ,\delta $ (in order) form an increasing $G.P$., then

Let $P (3\, sec\,\theta , 2\, tan\,\theta )$ and $Q\, (3\, sec\,\phi , 2\, tan\,\phi )$ where $\theta + \phi \, = \frac{\pi}{2}$ , be two distinct points on the hyperbola $\frac{{{x^2}}}{9} - \frac{{{y^2}}}{4} = 1$ . Then the ordinate of the point of intersection of the normals at $P$ and $Q$ is