Recent content by maherelharake

Well based off my previous statements, would no input signal lead to a high output? I don't know what would happen if an input edge occurs. Wouldn't repeated input pulses just give repeated outputs? I also don't know what the transistor would do I'm not that great at this stuff :confused:

Haha yeah sorry it seems as if I didn't even think about it. Well I know that 555's have properties such as: low trigger input leads to high output high trigger input leads to low output it outputs a square wave if the trigger isn't a max/min then there is no output Not sure if these...

Homework Statement The problem is the attachment. Homework Equations The Attempt at a Solution I am not sure what the appropriate answer is. Any suggestions?

Wow. Ok, thanks a lot.

Well speed=distance/time. I could use the speed and distance to find the time. Is that all "pulse delay time" refers to?

Homework Statement Electrical pulses travel at about half of light speed through coax cables. Determine the pulse delay time for a cable with a length of 20 feet. Homework Equations The Attempt at a Solution I don't think this question is very hard, but I can't find any...

Oh ok. Gotcha. Thanks for all your help.

It says the closed-loop bandwidth is equal to gain bandwidth product divided by noise gain. Would the gain-bandwidth product just be 100? I'm not sure how to get the noise gain in this case though.

Ahh right. So about 7.5 db/octave. My initial rough estimate was fairly close. Great. Any hints for part b? Thanks

Ohh. So since the dB/decade is about 25, I would have to multiply that by 3.322 to get the ultimate gain fall-off in terms ofdB/octave?

I can definitely try to post some solutions when I get it all sorted out. As far as how you got that number 3.322, I'm still a bit unsure about how it was attained. I agree with the 100 dB over 4 decades, so why wouldn't it be 25 instead of 3.322? Thanks.

Are you suggesting I print it out and redraw it on a new sheet? Unfortunately, I don't think my drawing ability will be as good as the given, computer-generated plot. Is there no way to use the one I uploaded? Thanks.

Homework Statement I have attached the graph, and questions. Homework Equations The Attempt at a Solution For part a, do I just have to estimate how many db's are lost during one octave? One octave is halving of frequency, so could part a be approximated to be about 8...

Any thoughts? Thanks again.

Oh I'm sorry. I guess it didn't upload properly for somer reason. Here it is.