Q. General Mathematics 2Linear ModellingAssignment 2Question 2A car park charges the following fees.\begin{tabular}{|c|c|}\hline Time (hours) & Charge (\$) \\\(\newline\)\hline \( 0-1 \) & nil \\\(\newline\)\hline \( 1-2 \) & \(1\).\(50\) \\\(\newline\)\hline \( 2-3 \) & \(3\).\(00\) \\\(\newline\)\hline \( 3-4 \) & \(5\).\(00\) \\\(\newline\)\hline \( 4-5 \) & \(7\).\(00\) \\\(\newline\)\hline \( 5-6 \) & \(10\).\(00\) \\\(\newline\)\hline\(\newline\)\end{tabular}\(\newline\)a) Draw a step graph representing the car park charges.\(\newline\)(\(3\) marks)\(\newline\)Question \(2\) continues opposite\(\newline\)Page \(3\) of \(9\)
Label Axes: First, label the x-axis with 'Time (hours)' and the y-axis with 'Charge ($)'.
Plot Points: Plot the points for each time interval and corresponding charge: (0,0), (1,0), (1,1.50), (2,1.50), (2,3.00), (3,3.00), (3,5.00), (4,5.00), (4,7.00), (5,7.00), (1,0)0, (1,0)1.
Draw Horizontal Lines: Draw horizontal lines to represent the charges for each hour interval, starting from the y-value of the previous point to the x-value of the next point.
Connect Points: Connect the points with vertical lines to show the increase in charge at the end of each hour interval.
Create Step Graph: Make sure the graph is a step graph, which means it should have flat sections with jumps at each hour interval where the charge increases.