Download App

Linear Equations in Two Variables — Maths STD 9 — Question

Gujarat BoardEnglish MediumSTD 9MathsLinear Equations in Two Variables1 Mark
MCQ
The graph of y + 2 = 0 is a line.
  • A
    Parallel to the y-axis at a distance of 2 units to the left of y-axis.
  • B
    Parallel to the x-axis at a distance of 2 units below the x-axis.
  • C
    Making an intercept of -2 on the x-axis.
  • D
    Making an intercept of -2 on the y-axis.
✓

Answer

  1. Making an intercept of -2 on the y-axis.
    Solution:
    As, the graph of y + 2 = 0 or y = -2 is a line parallel to x-axis i.e. y = 0.
    ⇒ The line represented by the equation y = -2 is parallel to x-axis and intersects y-axis at y = -2.
    So, the graph of y + 2 = 0 is a line parallel to the x-axis at a distance of 2 units below the x-axis making an intercept -2 on the y-axis.

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" from Linear Equations in Two Variables→Linear Equations in Two Variables — all question types→Maths STD 9 question papers→Gujarat Board STD 9 question papers→Gujarat Board question paper generator→

Similar questions

The opposite sides of a quadrilateral have:
→
If the mean of five observations x, x + 2, x + 4, x + 6, x + 8, is 11, then the mean of first three observations is:
→
If the volume and surface ares of a sphere are numerically equal, then its radius is
→
Which of the following is not a criterion for congruence of triangles?
  1. SSA
  2. SAS
  3. ASA
  4. SSS
→
The equation of y-axis is:
→
In the given figure, ABCD is a parallelogram, M is the mid-point of BD and BD bisects $\angle\text{B}$ as well as $\angle\text{D}.$ Then, $\angle\text{AMB}= ?$

  1. 45°
  2. 60°
  3. 90°
  4. 30°
→
Euclid divided his famous treatise "The Elements" into:
→
Area of a right-angled triangle is $6 cm^2$ and its perimeter is 12 cm. Then length of its hypotenuse, is
→
In the given figure, O is the centre of a circle in which $\angle\text{OAB}=20^\circ$ and $\angle\text{OCB}=50^\circ.$ Then, $\angle\text{AOC}=?$
→
In a parallelogram ABCD, if $\angle B A D=60^{\circ}$ and $\angle D B C=80^{\circ}$, then $\angle C D B=$
Image
→