
Plot the graph of line \[x{\text{ }} = {\text{ }}5\].
Answer
580.5k+ views
Hint:
When we are to plot the graph $ x = k $ then the straight line parallel to the y-axis would be there passing through the point $ x = k $ . The line would be vertical as the line $ y = 0 $ that is y-axis is also vertical on the graph.
Complete step by step solution:
Step 1 Draw a horizontal line first and name its x-axis.
Step 2. then draw a vertical line intersecting the x-axis in the middle and name its y-axis.
Step 3. Name the point of intersection as O. where O represents the origin.
Step 4. Draw the markings from 1 to 5 on the x-axis which will occur on the right-hand side of the origin and make sure the markings would be equidistant to each other.
Step 5 . Encircle the point $ x = 5 $
Step 6. Draw a straight line parallel to y axis passing through the point $ x = 5 $ that you encircled.
Step 7. Name the line l which is the required graph of $ x = 5 $
Note:
1) We know that the graph basically consists of two axes ; x-axis and y-axis.
2) x-axis is the horizontal one whereas the y –axis is the vertical one.
3) If we plot the graph $ x = k $ , the line would be parallel to the y axis passing through $ x = k $ i.e. the vertical line would be there.
4) If we have to plot the graph of $ y = p $ , the line would be parallel to the x axis passing through the point $ x = k $ a horizontal line would be there.
5) If we have to plot the graph of line $ x = y $ then a straight line passing through the origin would be there. This line is neither horizontal nor vertical.
When we are to plot the graph $ x = k $ then the straight line parallel to the y-axis would be there passing through the point $ x = k $ . The line would be vertical as the line $ y = 0 $ that is y-axis is also vertical on the graph.
Complete step by step solution:
Step 1 Draw a horizontal line first and name its x-axis.
Step 2. then draw a vertical line intersecting the x-axis in the middle and name its y-axis.
Step 3. Name the point of intersection as O. where O represents the origin.
Step 4. Draw the markings from 1 to 5 on the x-axis which will occur on the right-hand side of the origin and make sure the markings would be equidistant to each other.
Step 5 . Encircle the point $ x = 5 $
Step 6. Draw a straight line parallel to y axis passing through the point $ x = 5 $ that you encircled.
Step 7. Name the line l which is the required graph of $ x = 5 $
Note:
1) We know that the graph basically consists of two axes ; x-axis and y-axis.
2) x-axis is the horizontal one whereas the y –axis is the vertical one.
3) If we plot the graph $ x = k $ , the line would be parallel to the y axis passing through $ x = k $ i.e. the vertical line would be there.
4) If we have to plot the graph of $ y = p $ , the line would be parallel to the x axis passing through the point $ x = k $ a horizontal line would be there.
5) If we have to plot the graph of line $ x = y $ then a straight line passing through the origin would be there. This line is neither horizontal nor vertical.
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