I need help with number 4 of this problem? In part 3 every question is equal to 0. http://wps.prenhall.com/wps/media/objects/1322/1354712/Ch6_PM%20Digital%20Trans.pdf Here is the link
i don't think that every value for t in part 3 makes s(t) = 0
a. Sin(2pif(0))=sin(0)=0 b. Sin(2pif(1/4f))=sin(pi/2)=0 c. Sin(2pif(1/2f))=sin(pi)=0 d. Sin(2pif(3/4f)=sin(3pi)=0 e. Sin(2pif(1/f)=sin(2pi)=0 this is what i got...
sin(pi/2) = 0??? hmmm no, i don't think so haha
just for my own curiosity, what is \(f_0\) supposed to be?
oh whoops haha and i'm not really sure what it is
@satellite73 f is a variable for initial frequency, but it cancels so it is irrelevant @Galleara sin(pi/2) = 1
@robz8 i did that one wrong lol thank you for correcting me :)
sin(3pi/2) = -1
if all your answers were 0, then your graph would be a horizontal line along the t-axis
but they're not, so your graph should look better now :)
right. so how do i enter those into a graph?
just like you would any normal graph you order pairs will look like (0, 0), (1/(4f), 1), (1/(2f), 0).... etc
you graph will end up looking like a wave going from 0 to 1 back down to 0 and back up to 1
oh ok thank you again!!
does it makes sense how to graph it? make your points in terms of f, because we don't know what the value of f is
in terms of f?
yeah, like have f included as part of your point (0, 0), (1/(4f), 1), (1/(2f), 0)
like that!
sorry my curves are kinda sloppy
Except without the dc offset :-)
its ok and whats the dc offset?
direct current?
your sine wave is supposed to go 0 1 0 -1 0 1 0 -1 right? the one just drawn doesn't go negative, it is 1/2 + 1/2 sin...
ahhh yeah :P my bad!
a dc offset is a constant factor added to the function....
so if i have to go for 12 cycles how do i do that??
Here's a graph showing the sine and the sine squished and offset for comparison
your 12 cycles would have points 0 1 0 -1 0 1 0 -1 (repeat that 6 times)
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