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What can you conclude about the pendulum at the instant shown by the graph below (just past 2 s)?
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Is a pendulum a wave?
A pendulum moves in simple harmonic motion. If a graph of the pendulum's motion is drawn with respect with respect to time, the graph will be a sine wave. Pure tones are experienced when the eardrum moves in simple harmonic motion. In these cases "wave" refers not to the thing moving, but to the graph representing the movement.
If you decide that the duration of an instant on a position time graph is a finite period of time where is the object during that period?
If the instant is finite, the object is in the position indicated on the graph
What is the motion of a pendulum in water?
The motion of a pendulum in water will be similar to what it is in air, except it will move more slowly and loose energy much more rapidly (unless something with some "power" is keeping it going). The speed of the pendulum should graph like a sine wave with the peaks and troughs denoting the endpoints of the travel of the pendulum in its arc. The slope of the curve at any point will represent the instantaneous acceleration. If the pendulum is released and no energy is put in from outside, the graph of the speed will diminish very quickly and dramatically.
What is the speed in a single instant of time or a single point on a distance time graph?
The instantaneous speed is the gradient of the graph at that particular point.
What do the numbers below the graph show?
It's difficult to make out enough detail to formulate an answer. Not only can't I see the numbers below the graph, I can't even see the graph.
How do you illustrate graph of a simple pendulum?
To illustrate the graph of a simple pendulum, you can plot the displacement (angle) of the pendulum on the x-axis and the corresponding period of oscillation on the y-axis. As the pendulum swings back and forth, you can record the angle and time taken for each oscillation to create the graph. The resulting graph will show the relationship between displacement and period for the simple pendulum.
Based on the information in the graph what can you conclude about the world?
the birthrate on earth is higher than the death rate. apex
Is a pendulum a wave?
A pendulum moves in simple harmonic motion. If a graph of the pendulum's motion is drawn with respect with respect to time, the graph will be a sine wave. Pure tones are experienced when the eardrum moves in simple harmonic motion. In these cases "wave" refers not to the thing moving, but to the graph representing the movement.
Why does the period vs length graph of a pendulum have to be a straight line?
The period vs length graph of a pendulum is a straight line because the period of a pendulum is directly proportional to the square root of its length, as derived from the formula for the period T = 2π√(L/g). This relationship results in a linear graph when plotted.
If you decide that the duration of an instant on a position time graph is a finite period of time where is the object during that period?
If the instant is finite, the object is in the position indicated on the graph
What measurements will you need in a line graph for a pendulum experiment?
time and angle. this will show a sinusoidal graph of presumably deteriorating magnitude.
Why do you put data into a graph form?
With a graph you get an almost instant visual image of the data presented.
The slope of a displacement-time graph is?
The slope at each point of a displacement/time graph is the speed at that instant of time. (Not velocity.)
What is the motion of a pendulum in water?
The motion of a pendulum in water will be similar to what it is in air, except it will move more slowly and loose energy much more rapidly (unless something with some "power" is keeping it going). The speed of the pendulum should graph like a sine wave with the peaks and troughs denoting the endpoints of the travel of the pendulum in its arc. The slope of the curve at any point will represent the instantaneous acceleration. If the pendulum is released and no energy is put in from outside, the graph of the speed will diminish very quickly and dramatically.
What is the speed in a single instant of time or a single point on a distance time graph?
The instantaneous speed is the gradient of the graph at that particular point.
How can a pendulum be used so as to trace out a sinusoidal curve?
A pendulum can trace out a sinusoidal curve by swinging back and forth under the influence of gravity. As the pendulum swings, it undergoes simple harmonic motion with a sinusoidal pattern, where the displacement of the pendulum from its resting position follows a sine wave. By recording the position of the pendulum at different points in time, you can create a graph that shows a sinusoidal curve.
What do the numbers below the graph show?
It's difficult to make out enough detail to formulate an answer. Not only can't I see the numbers below the graph, I can't even see the graph.
