Flag General Physics> Question 5 Plot a displacement time graph...
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Question 5
  1. Plot a displacement time graph for the diagram below.
Question 5
  1. Plot a displacement time graph for the diagram below.
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

fortune teller , 3 Years ago
Grade 12
anser 1 Answers
Askiitians Tutor Team

To create a displacement-time graph based on a given diagram, we first need to understand the relationship between displacement and time. Displacement refers to the change in position of an object, while time is the duration over which this change occurs. Let's break down the steps to plot this graph effectively.

Understanding the Components

Before plotting, it's essential to identify key elements from the diagram. Typically, you would look for:

  • Initial Position: Where the object starts.
  • Final Position: Where the object ends up.
  • Time Intervals: The specific times at which the positions are noted.
  • Movement Direction: Whether the object is moving forward, backward, or remaining stationary.

Step-by-Step Plotting Process

Once you have identified these components, follow these steps to plot the graph:

1. Set Up Your Axes

On graph paper or a digital graphing tool, draw two perpendicular lines. The horizontal axis (x-axis) represents time, while the vertical axis (y-axis) represents displacement.

2. Mark the Time Intervals

Label the x-axis with appropriate time intervals based on the data from the diagram. For instance, if the time intervals are 0, 1, 2, 3 seconds, mark these points evenly along the axis.

3. Plot Displacement Values

For each time interval, locate the corresponding displacement value from the diagram. For example, if at 1 second the displacement is 2 meters, place a point at (1, 2) on the graph.

4. Connect the Points

Once all points are plotted, connect them with straight lines or curves, depending on the nature of the motion. If the object moves at a constant speed, the line will be straight. If it accelerates or decelerates, the line will curve.

Interpreting the Graph

After plotting, analyze the graph:

  • Slopes: The steepness of the line indicates the speed. A steeper slope means a higher speed.
  • Flat Sections: If the line is horizontal, the object is stationary during that time interval.
  • Direction of Movement: If the line goes up, the object is moving away from the starting point; if it goes down, it’s moving back towards it.

Example Scenario

Imagine a scenario where an object moves as follows:

  • At 0 seconds, it is at 0 meters.
  • At 1 second, it moves to 2 meters.
  • At 2 seconds, it remains at 2 meters.
  • At 3 seconds, it moves back to 1 meter.

In this case, you would plot the points (0, 0), (1, 2), (2, 2), and (3, 1) and connect them accordingly. The resulting graph would show an initial increase, a plateau, and then a decrease in displacement.

Final Thoughts

Creating a displacement-time graph is a valuable skill in physics, as it visually represents an object's motion over time. By carefully plotting the data and analyzing the resulting graph, you can gain insights into the object's behavior and the nature of its movement.

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