answersLogoWhite

0


Best Answer

The period of 1 MHz is 1 microsecond.

The waveform is irrelevant.

User Avatar

Wiki User

10y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: What is the period of a 1 MHz sine wave?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

What is the period of a 8000 Hz sine wave?

The period of an 8000 Hz sine wave is 0.125 milliseconds. (1/8000)


What is the period of a 1kHz sine wave?

The period is 1 millisecond.


What is the period of a 15MHz sine wave?

The period of a 15MHz sine wave is 1 / 15MHz, or 0.066667 us, or 66 2/3 ns.


What is the period of a 2 MHz sine wave?

2 x 10 to power 6 cycles in 1 sec. Period is (1) / (2 x 10 to power 6) = (0.5) x (10 to the power -6) = 0.5 microseconds


What is the period of a 1GHz sine wave?

The period of 1GHz is 1 ns. The waveform is irrelevant.


What is the period of a 810khz sine wave?

It is 1/810,000 = 0.00000123456790123456790... recurring.


If the frequency of a sine wave is 272 Hz what is the period of the wave in seconds?

Period = 1 / frequency = 1/272 = 0.003676 second (rounded)


What is the period for a frequency of MHz?

The period is the amount of time it takes for one complete cycle of a wave to occur. To calculate the period for a frequency of MHz (megahertz), you would use the formula: period = 1 / frequency. So, for MHz, the period would be in microseconds (1/1,000,000 seconds).


What is the period for a 100-GHz sine wave?

1 divided by 100,000,000.00 in sec


The period of a sine wave is T equals 807 milliseconds What is the frequency of the wave in Hertz?

Frequency = 1 / period = 1 / 0.807 = 1.2392 Hz (rounded)


What is the period of a 250Hz sine wave?

The period is the reciprocal of the frequency, in this case, 1/250 second.


How do you calculate the length of a Hz sine wave?

The length of a Hz sine wave can be calculated using the formula: length = 1/frequency. For example, for a sine wave of 1 Hz, the length would be 1 second. This formula is derived from the relationship between frequency (number of cycles per second) and the period (duration of one cycle), where period = 1/frequency.