(C) In the Cartesian coordinate system,the $x$-axis is the horizontal line where the vertical distance from the origin is zero.Therefore,for any point

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(C) In the Cartesian coordinate system,the $x$-axis is the horizontal line where the vertical distance from the origin is zero.Therefore,for any point lying on the $x$-axis,the $y$-coordinate (ordinate) must be $0$.Thus,any point on the $x$-axis is represented in the form $(x, 0)$,where $x$ is any real number.

Class 9 Mathematics Linear Equations in Two Variables Mix Examples - Linear Equations in Two Variables

Easy

Any point on the $x$-axis is of the form

A
$(x, y)$
B
$(0, y)$
C
$(x, 0)$
D
$(x, x)$

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Linear Equations in Two Variables

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Mix Examples - Linear Equations in Two Variables

Draw the graph of the linear equation whose solutions are represented by the points having the sum of the coordinates as $10$ units.

Easy

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If $(4, 3)$ is a solution of the equation $3x - 4y = k$,then find the value of $k$.

Easy

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Determine the point on the graph of the equation $2x + 5y = 20$ whose $x$-coordinate is $\frac{5}{2}$ times its ordinate.

Medium

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Express the following linear equation in the form $ax + by + c = 0$ and indicate the values of $a, b,$ and $c$ in each case:
$\pi x - 3y = 18$

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Write the following equation in the standard form $ax + by + c = 0$ and indicate the values of $a, b,$ and $c$ in each case: $2x = 3y$.

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Any point on the $x$-axis is of the form

Similar Questions

Draw the graph of the linear equation whose solutions are represented by the points having the sum of the coordinates as $10$ units.

If $(4, 3)$ is a solution of the equation $3x - 4y = k$,then find the value of $k$.

Determine the point on the graph of the equation $2x + 5y = 20$ whose $x$-coordinate is $\frac{5}{2}$ times its ordinate.

Express the following linear equation in the form $ax + by + c = 0$ and indicate the values of $a, b,$ and $c$ in each case:$\pi x - 3y = 18$

Write the following equation in the standard form $ax + by + c = 0$ and indicate the values of $a, b,$ and $c$ in each case: $2x = 3y$.

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Express the following linear equation in the form $ax + by + c = 0$ and indicate the values of $a, b,$ and $c$ in each case:
$\pi x - 3y = 18$