Here are two commonly used formulae for centripetal acceleration:
a = v2/r
a = omega2r
The second seems closest to what you are looking for. Omega (lower case omega) is the angular speed, in radians/second. It is equal to the frequency (revolutions/second) times (2 x pi). Thus, you can replace:
a = (2 x pi x f)2 x r = 4pi2f2r
The length of the pendulum affects its frequency - a longer pendulum has a longer period and lower frequency, while a shorter pendulum has a shorter period and higher frequency. The gravitational acceleration also affects the frequency, with higher acceleration resulting in a higher frequency.
The period (T) is the time taken for one complete cycle of a wave, while frequency (f) is the number of cycles that occur in one second. The relationship between period and frequency is given by: f = 1 / T This means that frequency is inversely proportional to period.
And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.
To calculate the angular frequency of a simple pendulum, use the formula (g / L), where g is the acceleration due to gravity and L is the length of the pendulum. The frequency can be found by using the formula f / (2), and the period can be calculated as T 1 / f.
The period of a timer is the reciprocal of its frequency, meaning that period (T) = 1/frequency (f). As the frequency of a timer increases, its period decreases inversely (and vice versa). For example, a timer with a frequency of 1 Hz (1 cycle per second) will have a period of 1 second, while a timer with a frequency of 10 Hz will have a period of 0.1 seconds.
The length of the pendulum affects its frequency - a longer pendulum has a longer period and lower frequency, while a shorter pendulum has a shorter period and higher frequency. The gravitational acceleration also affects the frequency, with higher acceleration resulting in a higher frequency.
The period (T) is the time taken for one complete cycle of a wave, while frequency (f) is the number of cycles that occur in one second. The relationship between period and frequency is given by: f = 1 / T This means that frequency is inversely proportional to period.
And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.And what is the question?If you want to figure out the mass of the planet: First, use the formula for centripetal acceleration to get the acceleration. Then, use the gravitation formula to calculate the mass required to produce that acceleration.
To calculate the angular frequency of a simple pendulum, use the formula (g / L), where g is the acceleration due to gravity and L is the length of the pendulum. The frequency can be found by using the formula f / (2), and the period can be calculated as T 1 / f.
In circular motion the centripetal force is proportional to the speed squared. The speed is the circumference divided by the period. So if the period is increased the speed will decrease and the centripetal force will decrease. For example if the period is doubled then the speed is reduced by one half and the speed squared is reduced by one quarter, and so the centripetal force is reduced by one quarter.
Period = 1 / frequency
Time period = 1 / frequency. Frequency = 1 / time period.
They are mutual reciprocals. frequency = 1/period period = 1/frequency
As frequency increases, the period decreases. This relationship is inverse, meaning that a higher frequency corresponds to a shorter period. Mathematically, the period is the reciprocal of the frequency, so as one increases, the other decreases.
The period is the reciprocal of the frequency.
A period of constant positive acceleration;a second period of zero acceleration; a third period of constant negative acceleration.
The period of a timer is the reciprocal of its frequency, meaning that period (T) = 1/frequency (f). As the frequency of a timer increases, its period decreases inversely (and vice versa). For example, a timer with a frequency of 1 Hz (1 cycle per second) will have a period of 1 second, while a timer with a frequency of 10 Hz will have a period of 0.1 seconds.