Essentially , a simple pendulum is ignorant of air resistance, its more a tool to calculate gravitational acceleration, immersing it in liquid would introduce a drag force and bouyancy on the bob which alters the net force on the bob (essentially reducing the gravity)
The period increases - by a factor of sqrt(2).
The acceleration of a pendulum is zero at the lowest point of its swing.
It is true.
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The likelihood is that they either increase or decrease by one but we can't say for sure without seeing the problem.
when oscillations taken energy of pendulum dissipates
The acceleration of a pendulum is zero at the lowest point of its swing.
The period increases - by a factor of sqrt(2).
it will moe faster
Nothing,
potato
The period of a simple pendulum is independent of the mass of the bob. Keep in mind that the size of the bob does affect the length of the pendulum.
The mass has no significant effect on the period.
if the pendulum is free to swing in any direction (not constrained to a single plane, as is the pendulum in a pendulum clock), this is called a Foucault pendulum, and each swing will be slightly offset from the previous one due to the rotation of the Earth. If you were to attach a pen to the bottom of a Foucault pendulum, over the course of time it would make a tremendously complicated spirograph pattern.
The pendulum's momentum or kinetic energy is converted to gravitational potential energy until all of the kinetic energy is converted. The pendulum stops.
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A swinging pendulum is moving fastest at the lowest point of its arc. That is the point where all its potential energy has been converted into kinetic energy, and it is the only point in a pendulum's arc where that happens. See related link (a simulation).