That depends on a number of different variables and therefore it cannot be concluded here.
It depends on the mass of the object being swung as well as the initial conditions of this object such as the height it is released or the initial velocity by which it was flung.
A 60cm pendulum will make 53 swings in one minute. The formula to calculate this is: number of swings = (60 / 1.18) * 60.
The number of return swings that will strike the wall will depend on the length of the pendulum and the distance from the release point to the wall. For a typical pendulum, the first return swing may strike the wall if the initial release is very close. Subsequent return swings may or may not strike the wall, depending on the pendulum's length and the wall's distance.
The number of return swings that will strike the wall depends on the length of the pendulum and the distance it was released from the wall. If the length is shorter and the release angle is more acute, the pendulum may strike the wall on the first return swing. If the length is longer or the release angle is less acute, it may take multiple swings for the pendulum to reach the wall.
A pendulum will swing back and forth indefinitely as long as it has enough energy to overcome friction and air resistance. The number of swings will depend on factors such as the length of the pendulum and the initial force used to set it in motion.
A dowsing pendulum is used in divination and energy work to help access information through the movements it makes in response to questions asked. It can be used to locate energy blockages, determine answers to questions, or even for healing purposes.
A 60cm pendulum will make 53 swings in one minute. The formula to calculate this is: number of swings = (60 / 1.18) * 60.
22
The number of return swings that will strike the wall will depend on the length of the pendulum and the distance from the release point to the wall. For a typical pendulum, the first return swing may strike the wall if the initial release is very close. Subsequent return swings may or may not strike the wall, depending on the pendulum's length and the wall's distance.
The number of return swings that will strike the wall depends on the length of the pendulum and the distance it was released from the wall. If the length is shorter and the release angle is more acute, the pendulum may strike the wall on the first return swing. If the length is longer or the release angle is less acute, it may take multiple swings for the pendulum to reach the wall.
Assuming that this question concerns a pendulum: there are infinitely many possible answers. Among these are: the name of the person swinging the pendulum, the colour of the pendulum, the day of the week on which the experiment is conducted, the mass of the pendulum, my age, etc.
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.
A pendulum will swing back and forth indefinitely as long as it has enough energy to overcome friction and air resistance. The number of swings will depend on factors such as the length of the pendulum and the initial force used to set it in motion.
3600 t
That depends on the period of the clock's pendulum. If we assume it's one second, then it does 1800 cycles in half an hour.
The word swings has one syllable.
Period ( left swing + right swing) of a simple pendulum = 2*pi * sqrt (L/g) in seconds. g = 32.2 feet per second2 L = 32 inches = 2.66667 feet Period = 2*pi * sqrt ( 2.66667ft/32.2) = 2*pi * 0.287777 = 1.808158 seconds for one period (two swings). Periods in one minute = 60 sec / 1.808158 sec = 33.183 periods in one minute. Times 2 = 66.366 swings in one minute.
Answering "A simple 2.80 m long pendulum oscillates in a location where g9.80ms2 how many complete oscillations dopes this pendulum make in 6 minutes