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Bassel AbdulSabour
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Is the simple pendulum considered to be an example of oscillatory motion or periodic motion or both?
Both!Bassel AbdulSabour said:Is the simple pendulum considered to be an example of oscillatory motion or periodic motion or both?
Bassel AbdulSabour said:Is the simple pendulum considered to be an example of oscillatory motion or periodic motion or both?
Bassel AbdulSabour said:Is the simple pendulum considered to be an example of oscillatory motion or periodic motion or both?
I can't think of any. If you have 'motion' then something must be oscillating. You are seem to be querying the use of words but where is the distinction between the two terms that seems to be giving you a problem.Mister T said:there are lots of examples of periodic motion that are not usually called oscillatory motion.
sophiecentaur said:I can't think of any.
Can't it be regarded as oscillation along two axes?PeroK said:An orbit, I would say, is periodic but not an oscillation.
sophiecentaur said:Can't it be regarded as oscillation along two axes?
Which all goes to show how threads about terminology and classification tend not to get us very far. If you hang up a pendulum and push it in a direction, slightly away from the centre, you surely can't describe its motion as being fundamentally different from when you just let it go.Mister T said:Sure it can. It's just unusual to refer to that kind of periodic motion as oscillatory motion.
Uniform motion (straight line or rest) or trajectories that don’t form closed orbits would be examples of “not oscillatory” motion.sophiecentaur said:If you have 'motion' then something must be oscillating.
A simple pendulum consists of a mass (known as the bob) suspended from a fixed point by a string or rod. It is a classic example of an object undergoing periodic motion.
The period of a simple pendulum is affected by the length of the string, the mass of the bob, and the gravitational acceleration of the Earth.
The period of a simple pendulum can be calculated using the equation T = 2π√(L/g), where T is the period, L is the length of the string, and g is the gravitational acceleration.
The period of a simple pendulum is directly proportional to the square root of its length. This means that as the length increases, the period also increases.
A simple pendulum demonstrates oscillatory motion because it swings back and forth between two points. It also demonstrates periodic motion as it repeats its motion in a regular and predictable manner.