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प्रश्न
The graph of every linear equation in two variables need not be a line.
विकल्प
True
False
उत्तर
This statement is False.
Explanation:
The graph of every linear equation in two variables is always a line.
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संबंधित प्रश्न
Draw the graph of the following linear equations in two variables:- y = 3x
From the choices given below, choose the equation whose graphs are given in the given figures.
For the first figure
(i) y = x
(ii) x + y = 0
(iii) y = 2x
(iv) 2 + 3y = 7x
For the second figure
(i) y = x +2
(ii) y = x − 2
(iii) y = − x + 2
(iv) x + 2y = 6
Draw the graph of the following linear equations in two variable : 2𝑦 = −𝑥 + 1
If the point (2, -2) lies on the graph of the linear equation 5x + ky = 4, find the value of k.
Draw the graph of the equation given below. Also, find the coordinates of the point
where the graph cuts the coordinate axes : 6x − 3y = 12
Draw the graph for the equation, given below :
y = 7
Draw the graph of the equation
y = 5x - 4 Find graphically
a. the value of x, when y = 1
b. the value of y, when x = -2
Draw the graphs of linear equations y = x and y = – x on the same cartesian plane. What do you observe?
If the point (3, 4) lies on the graph of 3y = ax + 7, then find the value of a.
The following observed values of x and y are thought to satisfy a linear equation. Write the linear equation:
| x | 6 | – 6 |
| y | –2 | 6 |
Draw the graph using the values of x, y as given in the above table. At what points the graph of the linear equation cuts the y-axis
