What is the period of a wave with 100Hz?

Frequency is expressed in Hz (Frequency = cycles/seconds). To calculate the time interval of a known frequency, simply divide 1 by the frequency (e.g. a frequency of 100 Hz has a time interval of 1/(100 Hz) = 0.01 seconds; 500 Hz = 1/(500Hz) = 0.002 seconds, etc.)

What is the frequency of hundred?

SI unit of frequency in hertz (Hz). 1 hertz is equal to 1 vibration per second. Solution: The frequency of 100 hertz means that the source of sound vibrates 100 times in 1 second.

What is the period of an object that has a frequency of 1 Hz?

1 cycle/second
Given this definition, it is reasonable that the quantity frequency would have units of cycles/second, waves/second, vibrations/second, or something/second. Another unit for frequency is the Hertz (abbreviated Hz) where 1 Hz is equivalent to 1 cycle/second.

What is better 100Hz or 200Hz?

The term 100Hz means a TV refreshes the picture data 100 times per second; in other words, you’re seeing 100 frames every second. A 200Hz refresh rate means your TV is refreshing the picture data received from the source twice as often, or 200 times a second.

Is 100Hz good enough?

A 100Hz TV can show double the amount. When you’re watching a talk show, you won’t notice the difference. A 100Hz TV is especially suitable when it comes to fast moving images, like soccer or tennis matches and races or action movies. Each quick action is displayed smoothly.

What is the frequency in vibrations per second of a 100 Hz wave?

100 times/s
think! What is the frequency in vibrations per second of a 100-Hz wave? Answer: A 100-Hz wave vibrates 100 times/s.

What affects frequency of a wave?

Changing Pitch The four properties of the string that affect its frequency are length, diameter, tension, and density. These properties are described below: When the length of a string is changed, it will vibrate with a different frequency. Shorter strings have higher frequency and therefore higher pitch.

Why frequency is inversely proportional to time period?

We know that frequency and time period are the inversely proportional quantities form the definition of the frequency and time period. The frequency and period are inverse functions because when the frequency is high, then the time period is low, or when the time period is low, then the frequency is increased.