marly
- 10
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I’m taking an electronics course and in the book it’s talking about a period in AC electricity and it asking me to find the frequency for the period and also the time for the frequency.
The problem is this:
Calculate the period for the two frequencies of 1 MHz and 2 MHz.
For 1 MHz I use T = \frac{1}{f} = \frac{1}{1 x 10^{6}} = 1 x 10^{-6} = 1 \mus
This makes sense to me and when I put it in my calculator I get 1 x 10 ^{-6}
For 2MHz in the book it shows:
For 2 MHz I use T = \frac{1}{f} = \frac{1}{2 x 10^{6}} = .5 x 10^{-6} = .5 \mus
This answer makes sense to me too.
On my calculator it shows 500 x ^{-9} which is 500 nanoseconds, instead of .5 microseconds.
What I don't understand, is why would I use .5 \mus instead of 500 nanoseconds?
To me, it would seem more "right" to say, "oh, that's 500 nanoseconds, instead of .5 microseconds".
The problem is this:
Calculate the period for the two frequencies of 1 MHz and 2 MHz.
For 1 MHz I use T = \frac{1}{f} = \frac{1}{1 x 10^{6}} = 1 x 10^{-6} = 1 \mus
This makes sense to me and when I put it in my calculator I get 1 x 10 ^{-6}
For 2MHz in the book it shows:
For 2 MHz I use T = \frac{1}{f} = \frac{1}{2 x 10^{6}} = .5 x 10^{-6} = .5 \mus
This answer makes sense to me too.
On my calculator it shows 500 x ^{-9} which is 500 nanoseconds, instead of .5 microseconds.
What I don't understand, is why would I use .5 \mus instead of 500 nanoseconds?
To me, it would seem more "right" to say, "oh, that's 500 nanoseconds, instead of .5 microseconds".