Find the point where line $4x+y=8$ meets $x-\mathrm{a}\mathrm{x}\mathrm{i}\mathrm{s}.$

Important Questions on Linear Equations in Two Variable

EASY

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>EXERCISE>Q 48

Find the point where line $3x+4y=8$ meets $x-\mathrm{a}\mathrm{x}\mathrm{i}\mathrm{s}.$

HARD

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>EXERCISE>Q 48

Find the point where line $4x+y=8$ and $3x+4y=6$ meets each other.

HARD

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>EXERCISE>Q 49

Draw the graphs of the following equations on the same graph sheet: $x=2,x+2=0,y=3,y+3=0$. Also, find the area enclosed between these lines.

MEDIUM

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>EXERCISE>Q 50

Draw the graph of the linear equation $2x+3y=12$. At what points the graph cuts $\mathrm{x}-\mathrm{a}\mathrm{x}\mathrm{i}\mathrm{s}$ and $\mathrm{y}-\mathrm{a}\mathrm{x}\mathrm{i}\mathrm{s}$.

HARD

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>EXERCISE>Q 51

Angles of a quadrilateral are $5x,4x,6y$ and $3y$. Write a linear equation which satisfies this data. Draw the graph for the same.

MEDIUM

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>EXERCISE>Q 52

A part of monthly hostal charges is fixed and the remaining depends on the number of days the remaining depends on the number of clays one has taken food in the uses. A student has to pay $\mathrm{₹}900$ if she takes food for $10$ days. Write a linear equation which satisfies this data. Draw the graph for the same.

EASY

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>MULTIPLE CHOICE QUESTIONS>Q 1

If $\left(7,5\right)$ lies on the graph of the linear equation (in two variables) $4x=\alpha y+8$, then the value of $\alpha$ is:

EASY

9th CBSE

IMPORTANT

MATHEMATICS>Chapter 4 - Linear Equations in Two Variable>MULTIPLE CHOICE QUESTIONS>Q 2

The point of intersection of the lines representing the equations $3x=2y+1$ and $2x=3y-1$ is: