Answer
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Hint:
In the given question, we have been asked to graph the line \[x=0\] . Now, this line is going to be parallel to the y-axis. Hence, that means that its y-coordinate is going to be constant ($0$ in this case). The given value of the x-coordinate is how far the line from the y-axis is.
Complete step by step solution:
First, to solve such types of questions, we need to draw the x-axis and the y-axis on the graph. The x-axis is simply the horizontal axis in the graph and the y-axis is the vertical one. To draw the graph of \[x=0\] , we need to find the points which lie on \[x=0\] .
The graph of \[x=0\] will include all points for which x-coordinate is 0. Therefore, points \[(0,0)\] , \[(0,1)\] , \[(0,-1)\] , \[(0,2)\] , \[(0,-2)\] etc. are the required points.
Now, let’s plot these points in the graph
The highlighted line represents \[x=0\] on the graph.
Note:
While solving this question, many students misinterpret \[x=0\] as a line in which y-coordinates of all points is $0$. But it is actually a line in which the x-coordinate of all points is 0. \[x=0\] is a line whose distance from the y-axis is $0$.
In the given question, we have been asked to graph the line \[x=0\] . Now, this line is going to be parallel to the y-axis. Hence, that means that its y-coordinate is going to be constant ($0$ in this case). The given value of the x-coordinate is how far the line from the y-axis is.
Complete step by step solution:
First, to solve such types of questions, we need to draw the x-axis and the y-axis on the graph. The x-axis is simply the horizontal axis in the graph and the y-axis is the vertical one. To draw the graph of \[x=0\] , we need to find the points which lie on \[x=0\] .
The graph of \[x=0\] will include all points for which x-coordinate is 0. Therefore, points \[(0,0)\] , \[(0,1)\] , \[(0,-1)\] , \[(0,2)\] , \[(0,-2)\] etc. are the required points.
Now, let’s plot these points in the graph
The highlighted line represents \[x=0\] on the graph.
Note:
While solving this question, many students misinterpret \[x=0\] as a line in which y-coordinates of all points is $0$. But it is actually a line in which the x-coordinate of all points is 0. \[x=0\] is a line whose distance from the y-axis is $0$.
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