**Physics Graphs Springs**

1/11/2007Â Â· The problem statement, all variables and given/known data In a Force vs Distance graph, is work the area underneath? A person pushes a shovel into the ground to do some spring gardening. He applies a force to the shovel over the following displacement. 0 N - 0 m 4 N - .02 m 8 N - .04 m 12...... A 5.0-kg mass is pushed along a straight line by a net force described in the graph below. The object is at rest at t = 0 and x = 0.

**The area under a force vs distance graph is equal to the**

The impulse caused by a force during a specific time interval is equal to the area underneath the force vs. time graph during the same interval. If you recall, whenever you are asked to calculate the quantity that comes from multiplying the units measured by the y -axis with the units measured by the x -axis, you do so by calculating the area under the graph for the relevant interval.... Force versus distance graph Objectives much work is done? A graph of force vs. distance for this event is shown. A constant force of 4 N acts on an object in the direction of its motion. The object moves 2 meters. Reading the graph The work done equals the area of the shaded rectangle. Area under the graph â€¢ If the force is constant, this area is a rectangle. â€¢ But what if the force is

**Work as area under curve (video) Khan Academy**

27/01/2008Â Â· a) work = force x distance, so if you look at your graph, notice that the axes are force and distance; if you multiply force x distance that is equivalent to find the area under the curve from x=0 to x=10m; you can divide this area into two triangles and one rectangle, so area under the line (the work) =... Work = Force x Distance vs Displacement. Ask Question 7. 3. The difference in using Distance vs Displacement is demonstrated in this example: Work = Force x Distance. If I carry an object to and fro 10 metres, the work done would be Force x 20 metres. and . Work = Force x Displacement. If I carry an object to and fro 10 metres, the work done would be Force x 0 metres. In this context, which

**PhysicsLAB Potential Energy Functions**

11/01/2011Â Â· To do this you would need to find a horizontal line that gave the same area under the graph as you get from your variable force. This force divided by mass gives the AVERAGE acceleration over the period of an experiment.... An speed vs time graph can be constructed from the slopes of a position vs time graph. A position vs time graph can be drawn from the areas under a speed vs time graph. Peter's Index Physics Home Top of Page Lecture 2

## How To Find Work From Force Vs Distance Graph

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## How To Find Work From Force Vs Distance Graph

### Work done is given by the force applied multiplied by the distance moved in the direction of the force. To move an object against gravity, the force applied upwards must equal the downwards force gravity exerts on the object, mg. So, if I move an object against gravity a distance Î”x, the work â€¦

- A force vs. time graph is a graph that shows force on the y-axis and time on the x-axis. For example, you might plot the force applied to a shopping cart over time as it's pushed across the
- The graph of force vs. position depends on the particular spring you used, but for most springs will be a straight line. This corresponds to Hookeâ€™s law, or F = â€“ kx , where F is the force applied by the spring when it is stretched a distance x .
- Force versus distance graph Objectives much work is done? A graph of force vs. distance for this event is shown. A constant force of 4 N acts on an object in the direction of its motion. The object moves 2 meters. Reading the graph The work done equals the area of the shaded rectangle. Area under the graph â€¢ If the force is constant, this area is a rectangle. â€¢ But what if the force is
- It's just Fd cosine theta, but you can also find the work done by determining the area underneath a force versus position graph and this is useful because this works even when the force is varying which would render this equation somewhat unusable but if the shape of the graph is one that you know how to find the area of, you can still find the work done by determining the area underneath the

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