Answer
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Hint: The general equation of a line is $ax+by+c=0$ . In the given equation , the coefficient of is 0. So we can conclude that the given line is parallel to the y-axis. This conveys us that the value of is constant irrespective of the value of $y$
Complete step by step answer:
Now let us consider some values of $y$ keeping as $x$ has a constant value,which is already mentioned in the question i.e $x=6$ .
Let us consider the first point E(6,4).
Let the second point be D(6,3).
Let the third point be C(6,2).
Let the fourth point be B(6,1).
Let the fifth point be A(6,0).
Let the sixth point be F(6,-1).
Let the seventh point be G (6,-2).
Let the eight point be H(6,-3).
Let the ninth point be I(6,-4).
We know that the first four points lie in the first quadrant since the coordinate and the co-ordinate are positive. The fifth point lies on the - axis as the coordinate is 0.And the last four points lie in the fourth quadrant since the coordinate is positive and the coordinate is negative.
After plotting , the graph would look like this :
Hence, we can say that the graph of $x=6$ is a line parallel to the $y$-axis and passing through (6,0)
Note:
Please choose the appropriate scale for the both $x$ - axis and $y$ - axis before plotting the points.In this case, the ideal would be 1 unit = 1 cm for both the axes as the values of the coordinates is quite small. Plot the points carefully and join them.
Complete step by step answer:
Now let us consider some values of $y$ keeping as $x$ has a constant value,which is already mentioned in the question i.e $x=6$ .
Let us consider the first point E(6,4).
Let the second point be D(6,3).
Let the third point be C(6,2).
Let the fourth point be B(6,1).
Let the fifth point be A(6,0).
Let the sixth point be F(6,-1).
Let the seventh point be G (6,-2).
Let the eight point be H(6,-3).
Let the ninth point be I(6,-4).
We know that the first four points lie in the first quadrant since the coordinate and the co-ordinate are positive. The fifth point lies on the - axis as the coordinate is 0.And the last four points lie in the fourth quadrant since the coordinate is positive and the coordinate is negative.
After plotting , the graph would look like this :
Hence, we can say that the graph of $x=6$ is a line parallel to the $y$-axis and passing through (6,0)
Note:
Please choose the appropriate scale for the both $x$ - axis and $y$ - axis before plotting the points.In this case, the ideal would be 1 unit = 1 cm for both the axes as the values of the coordinates is quite small. Plot the points carefully and join them.
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