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1024
A mega second is one million seconds,a pico second is one trillionth of a second,multiply 1,000,000,000,000 by 1,000,000 = a quintillion (1,000,000,000,000,000,000)
One minute is 60 times greater than one second
One microsecond is one one-millionth of a second, or 0.000001 seconds. Being that it is considerably shorter than a second, the length of a second cannot be contained within this span of time.
1,000,000
A 60cm pendulum will make 53 swings in one minute. The formula to calculate this is: number of swings = (60 / 1.18) * 60.
The period of a pendulum is the time it takes for one full swing (from one side to the other and back). The frequency of a pendulum is the number of full swings it makes in one second. The period and frequency of a pendulum are inversely related - as the period increases, the frequency decreases, and vice versa.
The frequency of the pendulum is 1/3 Hz, as frequency is the number of complete cycles (swings) per second. Since it completes one cycle every 3 seconds, the frequency is the reciprocal of the time period, which is 1/3 Hz.
The pendulum swings back lower because of the conservation of energy. As the pendulum swings to one side, it converts potential energy to kinetic energy. When it swings back, it loses some energy to friction and air resistance, causing it to not go as high as before.
The speed at which a pendulum swings depends on the length of the pendulum and the acceleration due to gravity. The time it takes for one complete swing (from one side to the other and back) is called the period, and it is typically around 1-2 seconds for a regular pendulum.
The motion will not be effected. If you build a pendulum in your garage that swings with a period of one second, then bring it on a train, it will again swing with a period of one second, provided the train moves uniformly.
Second's pendulum is the one which has 2 second as its Time period.
The mass of the pendulum does not significantly affect the number of swings. The period (time taken for one complete swing) of a pendulum depends on the length of the pendulum and the acceleration due to gravity. The mass only influences the amplitude of the swing.
The length of the pendulum that made the most number of swings is the longest one. Longer pendulums have a longer period of oscillation, allowing them to swing back and forth more times before coming to a stop.
The mass of a pendulum does not affect the number of swings it makes in a given time period. The mass of the pendulum affects the period of its swing (the time it takes to complete one full cycle). The length of the pendulum and the force of gravity are the main factors that determine the number of swings it makes per unit time.
A simple pendulum has one piece that swings. A complex pendulum has at least two swinging parts, attached end to end. A simple pendulum is extremely predictable, while a complex pendulum is virtually impossible to accurately predict.
While we consider the pendulum experiment, we consider so many assumptions that the string is inelastic and there is no air friction to the movement of the bob. With all these, we derive the expression for the time period of the pendulum as T = 2 pi sqrt (l/g) Here, in no way, mass of the bob comes to the scene. So, mass of the bob does not have any effect on the time period or its reciprocal value, namely, frequency. ie number of swings in one second.