It doesn't. Only the length of the pendulum and the strength of the gravitational field alter the period/frequency.
it doesnt affect the amplitude as the mass and length remain constant
-- its length (from the pivot to the center of mass of the swinging part) -- the local acceleration of gravity in the place where the pendulum is swinging
Length of the pendulum (distance of centroid to pivot) - shorter is faster. Gravitational or acceleration field strength - more is faster.Note: The mass of the pendulum is not a factor.
The factors that affect a simple pendulum are; length; angular displacement; and mass of the bong.
Not at all, as long as the mass of the 'bob' is large compared to the mass of the string.
it doesnt affect the amplitude as the mass and length remain constant
A longer pendulum will have a smaller frequency than a shorter pendulum.
The lower the frequency, the larger mass and longer length, The higher the frequency, the smaller the mass, and shorter the length.
lower mass = higher frequency
-- its length (from the pivot to the center of mass of the swinging part) -- the local acceleration of gravity in the place where the pendulum is swinging
Length of the pendulum (distance of centroid to pivot) - shorter is faster. Gravitational or acceleration field strength - more is faster.Note: The mass of the pendulum is not a factor.
The factors that affect a simple pendulum are; length; angular displacement; and mass of the bong.
The frequency of a pendulum varies with the square of the length.
Not at all, as long as the mass of the 'bob' is large compared to the mass of the string.
make the rod longer the rod will shorten the period. The mass of the bob does not affect the period. You could also increase the gravitational pull.
The frequency of a pendulum is inversely proportional to the square root of its length.
It's not always the same. The frequency of a pendulum depends on its length, on gravity, on the pendulum's exact shape, and on the amplitude. For a small amplitude, and for a pendulum that has all of its mass concentrated in one point, the period is 2 x pi x square root of (L / g) (where L=length, g=gravity). The frequency, of course, is the reciprocal of this.