The speed of a wave on a cord is calculated as the product of its wavelength and frequency. The formula is v = Ī» * f, where v is the wave speed, Ī» is the wavelength, and f is the frequency. Given a wavelength of 4 m and a period of 0.5 s (which equals a frequency of 1/0.5 = 2 Hz), the speed of the wave would be v = 4 m * 2 Hz = 8 m/s.
4 Hz
The wave speed can be calculated by multiplying the frequency by the wavelength. In this case, the wave speed would be 92.0 m/s (23.0 Hz x 4 m).
Answer 1000 RPM or 16.667 HZ, 50 Hz * 60 = 3000 RPM 3000 / 3 = 1000 RPM, or 50 HZ / 20 (1/3 of 50 Hz) * 60 seconds. Or Hz * 20 ( converts to RPM) For 4 pole then, Hz * 30 = RPM For 8 pole, Hz * 15 = RPM
250 mm 1/4 of a metre = 25cm 25cm = 250mm
Speed = (wavelength) x (frequency) = (3 x 4) = 12 meters per second
Frequency = (speed)/(wavelength) = (12 cm/sec) / (3 cm) = 4/second = 4 Hz
25cm x 4 sides = 100 cm perimeter
The speed is determined by the supply frequency and that must be divided by the number of pole-pairs. So a 4-pole motor would run at 1500 rpm on 50 Hz or 1800 rpm on 60 Hz.
The wave speed can be calculated using the formula: speed = frequency x wavelength. Given the frequency of 10 Hz and a wavelength of 4 meters between crests, the speed of the wave would be 40 m/s.
The speed of a wave is the product of its frequency and its wavelength.
The answe would be 12. Because, the equation for wave speed (v) can be calculated using wavelength (Ī») and frequency (f): vĀ = Ī» Ć f. For example, to determine the wave speed of a wave that has a wavelength of 5 m and a frequency of 4 Hz, replace the Ī» and f with the values given and solve:Ā vĀ = 5 m Ć 4 Hz = 20 m/s. So all you have to do is multiply .