The simple answer (what most high school teachers, for example, would say)
is that the period (length of time for a swing) only depends on the length of the
pendulum. This is a pretty good approximation for a well-made pendulum.
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When you sit down to work out the period of a pendulum on paper, you draw a mass,
hanging in gravity, from the end of a string that has no weight, with no air around it.
When you turn the crank, you discover that the period of the pendulum ... the time
it takes for one complete back-and-forth swing ... depends only on the length of
the string and the local acceleration of gravity, and that the pendulum never stops.
When you build the real thing, you discover that your original analysis is a little bit 'off'.
Your physical pendulum always stops after a while, and while it's still going, the
period is slightly different from what you calculated. So you begin to do research
experiments to figure out why.
Eventually, you figure out that the weight of the string makes the effective length
of the pendulum different from the actual length of the string, and that the pendulum
loses energy and stops because it has to plow through air.
What you do to reduce these influences:
-- You use the lightest, strongest string you can find, and the heaviest mass that
the string can hold, so that the mass at the end is huge compared to the mass of
the string.
-- You operate the whole pendulum in an evacuated tube ... with all the air pumped out.
When you do that, you have a pendulum that's good enough, and close enough
to the theoretical calculation, that you can use it to measure the acceleration of
gravity in different places.
1.0 of a minute a second
As the length of the string (or armature) of the pendulum increases the rotational speed of the pendulum decreases proportionately if the velocity of the weight remains the same. Example: a pendulum operating a clock is rotating too fast. The clock is running fast as a result. by sliding the pendulum weight out away from the fulcrum (lengthening the armature in effect) the pendulum slows and corrects the time keeping accuracy of the clock. * note: Metronomes operate using this principle as well.
one swing may be too fast to time accurately
Yes. Period proportional to (Length)-2 is the fundamental property of the pendulum. The formula for the Period (1 complete swing), T, for a pendulum of length L is: T = 2*pi sqrt (L/g) (Oh for a library of symbols to avoid computer-code abbreviations!) T is in seconds, L in metres, g, the acceleration due to gravity, = 9.8m/s2 So for a given length, it is easy to work out the number of complete swings in 1 minute.
The time period of a pendulum clock is given by T = 2 π root over l/g , where l is the length of the pendulum . Thus , T is directly proportional to lenght . in summers , T increases as l increases. while in winter , T will decrease as l decreases . Like wise , pendulum clocks go fast in winter and slow in summer
1.0 of a minute a second
There are many variables that affect the answer. Variables such as how fast your body uses calories. I would estimate about 200-300 calories.
As the length of the string (or armature) of the pendulum increases the rotational speed of the pendulum decreases proportionately if the velocity of the weight remains the same. Example: a pendulum operating a clock is rotating too fast. The clock is running fast as a result. by sliding the pendulum weight out away from the fulcrum (lengthening the armature in effect) the pendulum slows and corrects the time keeping accuracy of the clock. * note: Metronomes operate using this principle as well.
The longer a pendulum is, the more time it takes a pendulum takes to complete a period of time. If a clock is regulated by a pendulum and it runs fast, you can make it run slower by making the pendulum longer. Likewise, if the clock runs slow, you can make your clock run faster by making the pendulum shorter. (What a pendulum actually does is measure the ratio between time and gravity at a particular location, but that is beyond the scope of this answer.)
one swing may be too fast to time accurately
Yes. Period proportional to (Length)-2 is the fundamental property of the pendulum. The formula for the Period (1 complete swing), T, for a pendulum of length L is: T = 2*pi sqrt (L/g) (Oh for a library of symbols to avoid computer-code abbreviations!) T is in seconds, L in metres, g, the acceleration due to gravity, = 9.8m/s2 So for a given length, it is easy to work out the number of complete swings in 1 minute.
To many variables, can't answer that question.
To many variables to answer that one.
Can't answer that one, to many variables.
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The time period of a pendulum clock is given by T = 2 π root over l/g , where l is the length of the pendulum . Thus , T is directly proportional to lenght . in summers , T increases as l increases. while in winter , T will decrease as l decreases . Like wise , pendulum clocks go fast in winter and slow in summer
Repetition. It is all muscle memory from taking thousands of swings.