Great frequency response lecture, I was struggling with Bode plots and this pretty much cleared it up for me. I love how he constantly says "Is this all right?" Great prompt to get you thinking. My thermodynamics professor deliberately made 'mistakes' in lecture to keep us on our toes, this guy's queues help keep you active in the lecture (despite the lack of 'mistakes').
@KhanSlayer absolute of a complex number a+jb is defined as sqrt(a^2+b^2) no matter in which quadrant of the complex plane it points. It hast to be positiv. think of the hypotenuse in a right-angled triangle
@Braati Actually my error results from improper calculation of the magnitude of a complex number.
|a + jb| is not sqrt((a + jb)*(a +jb)), as I was previously using, but instead I should have used (a +jb)*(a -jb), squaring the complex conjugate. That gets rid of the negative component of squaring j. Thanks anyway.
@TacTiCOrc Don't know if you got the answer already, I am a little thrown off by it but my best guess would be that we always take the absolute value of G(jw) in the log... This should make it just 50, what do you think?
@KhanSlayer absolute of a complex number a+jb is defined as sqrt(a^2+b^2) no matter in which quadrant of the complex plane it points. It has to be positiv. think of the hypotenuse in a right-angled triangle
@KhanSlayer absolute of a complex number a+jb is defined as sqrt(a^2+b^2) no matter in which quadrant of the complex plane it points. It has to be positiv. think of it as the hypotenuse in a right-angled triangle
Not only do I now understand but I understand 'WHY' the plot should look the way it does. I can't wait to view your lecture on plotting the phase response.
I am so very happy that I want to cry. I wish I had found you sooner. You are most wonderful!
Not only do I now understand but I understand 'WHY' the plot should look the way it does. I can't wait to view your lecture on plotting the phase response.
I am so very happy that I want to cry. I wish I had found you sooner. You are most wonderful!
Thank you for explaining this. Greatly helped me to understand the concept. I liked how you started with the simple examples and slowly increased the difficulty.
very helping lecture infact
Hassanspy 2 weeks ago
I wish I was like him. He's ridiculously good...
Teach... YOU FUCKING ROCK!!!
Now I'm gonna fail if I may.
PunpzMusicVEVO 1 month ago
Great lecture !!!
Very helpful for my exams
Thank you,
kkorovesis 1 month ago
oh jeez thanks.
Afr0Afr0 3 months ago
it's like being teatched by Raj
olinadolinad2 3 months ago
great video!
I'm learning so much!
smart class 43:34 !
justincgs 3 months ago
Dear lord of the frequency domain , i salute you ! /o/
hefferbh 3 months ago 5
I owe this man a pint
strobe007 3 months ago 4
Wish my circuits professor was this good!
jchristopher1054 4 months ago
fuck it
wahedul 4 months ago
im a boss! is this alrite?
IIXXBeastXXII 5 months ago
Great frequency response lecture, I was struggling with Bode plots and this pretty much cleared it up for me. I love how he constantly says "Is this all right?" Great prompt to get you thinking. My thermodynamics professor deliberately made 'mistakes' in lecture to keep us on our toes, this guy's queues help keep you active in the lecture (despite the lack of 'mistakes').
Pyroclasmic 5 months ago
thanks a lot
juliannevillecorrea 5 months ago
thanq man for helping me to pass my xam
mrjforjoker 5 months ago
Are there any lectures on polar plots n nyquist plots?
TheNishnish1 8 months ago
this is so amazing
TheNishnish1 8 months ago
FAKE! you fuckin bastards cant be serious about this shit!
monkeyneedsmoney 8 months ago
this man is the boss... "is this allright???"
ssandar15 9 months ago
Thnks Alot Sir..
Got The Clear Idea!!!
gag747 9 months ago
this video is not getting downloaded can any 1 give me another link of dis video or upload dis video.....plzzzzzzzzz.....
johncenashah 10 months ago
God sent me this man to save my pathetic ass in the last fuckin Minute
wajdiplusraja 10 months ago 38
I have learned more in 59:39 than I have all semester... You are a great professor!
silverbullet761 10 months ago
I have learned more in 59:39 than I have all semester... You are a great professor!
silverbullet761 10 months ago
Astaaaad teacher :D
prohannan 10 months ago
where is the next lecture plz
prohannan 10 months ago
Thankyou very much Sir. You have been really helpful.
Greetings from Pakistan
widdalightsout 10 months ago
respect for this man!
tamyboy1 11 months ago
ossum man. i am having my exam of cs tommorow, not knowint bode plaot, and now, i know it..wow... best lecture of cs. thanks sir.
icompee 11 months ago
greetings from an Indian student studying in University College London, awesome professor!! Is it from IIT?
tranzoditty 11 months ago
brilliant professor
YanbuCollege 11 months ago
could you please upload the continuation lecture? thanks in advance...
TahirAljazeera 11 months ago
arigato ^_^
darknecromancer34 11 months ago
@jagiradaaku so what if he' indian?. are you trying to be racist ?
codywrite 11 months ago
It IS all right! Thanks! Way better than my prof.
CrittyWitty 1 year ago
Nice explantion....i got a clearer picture..
AlHensem 1 year ago
YOU SIR, ARE AWESOME! Thank you !
TacTiCOrc 1 year ago
33:30 is not right, you either make the second and third addend -log something or log 1/something.
asrm 1 year ago
@asrm ok someone says it afterwards.
asrm 1 year ago
he is INDIAN and i proud to be INDIAN
jagiradaaku 1 year ago
This has been flagged as spam show
download full lecturer series for every engg. many branchs
: thoughtcrackers.blogspot.com
govinddass012345 1 year ago
At 26:03 shouldn't squaring j produce a (-1) so your magnitude is 1 over the square root of (1 - omega^2/100) instead of ( 1+ omega^2/100)?
KhanSlayer 1 year ago
@KhanSlayer absolute of a complex number a+jb is defined as sqrt(a^2+b^2) no matter in which quadrant of the complex plane it points. It hast to be positiv. think of the hypotenuse in a right-angled triangle
Braati 1 year ago
Comment removed
KhanSlayer 1 year ago
@Braati Actually my error results from improper calculation of the magnitude of a complex number.
|a + jb| is not sqrt((a + jb)*(a +jb)), as I was previously using, but instead I should have used (a +jb)*(a -jb), squaring the complex conjugate. That gets rid of the negative component of squaring j. Thanks anyway.
KhanSlayer 1 year ago
@KhanSlayer Could you tell me why the j from s = j 10 @49:00 disappears when he puts it in for 5 s ?
I know that it disappears when putting into s^2 because of the ^2. but i dont get why he leaves the j there.
Would be really nice, if you could tell me. Thanks.
TacTiCOrc 1 year ago
@TacTiCOrc Don't know if you got the answer already, I am a little thrown off by it but my best guess would be that we always take the absolute value of G(jw) in the log... This should make it just 50, what do you think?
taoridi 1 year ago
This has been flagged as spam show
@KhanSlayer absolute of a complex number a+jb is defined as sqrt(a^2+b^2) no matter in which quadrant of the complex plane it points. It has to be positiv. think of the hypotenuse in a right-angled triangle
Braati 1 year ago
This has been flagged as spam show
@KhanSlayer absolute of a complex number a+jb is defined as sqrt(a^2+b^2) no matter in which quadrant of the complex plane it points. It has to be positiv. think of it as the hypotenuse in a right-angled triangle
Braati 1 year ago
@Musictheman
Laplace Transformation...
KingDimDirim 1 year ago
at 9:43, he does not explain the relationship between I(s) and i(t). How does he jump from one to the other?
Musictheman 1 year ago
This has been flagged as spam show
This is amazing .....thanks for uploading this video ....it really helps me alot in understanding bode plot.....
u4707889 1 year ago
This is amazing .....thanks for uploading this video ....it really helps me alot in understanding bode plot.....
u4707889 1 year ago
Thank you sir, you are the greatest !
eriksven1 1 year ago
An excellent Teacher.... Hats off to you Sir....... A job well done....
asithakal 1 year ago
Thank you proffesor for breaking down Frequency response bode plot...
blingg247 1 year ago
Thank you from pakistan.
faddikhan 1 year ago
I have still not found an "Indian professor" on YouTube who gives a good internet lecture. That's sad....
stefankalmar 1 year ago
@stefankalmar Who do you think the person in the video is? An Indian of course!
therash09 3 months ago
@sephiroth671 7th dickhead...
vijaysuri 1 year ago
don't make fun
damasgate 1 year ago
46:00 it is kind of confusing how they use ωn and ω to mean completely different things..
the video is an excellent step-by-step guide though, thank you
BregyptianMuslim 1 year ago
Thank you! Thank you! Thank you!
Not only do I now understand but I understand 'WHY' the plot should look the way it does. I can't wait to view your lecture on plotting the phase response.
I am so very happy that I want to cry. I wish I had found you sooner. You are most wonderful!
6DesertAngel9 1 year ago
Thank you! Thank you! Thank you!
Not only do I now understand but I understand 'WHY' the plot should look the way it does. I can't wait to view your lecture on plotting the phase response.
I am so very happy that I want to cry. I wish I had found you sooner. You are most wonderful!
6DesertAngel9 1 year ago
all ur lecture are very interesting. fantastic job sir.
BpJN168 2 years ago
At 10:30 what formula was used to find 5/(2)^2*sin(10t-45)?
Yereke 2 years ago
@Yereke I think he used the sin(a-b) and kept b=45 degrees. it simplifies to what he wrote. sin45=cos45=root(2)/2
eerereps 1 year ago
@Yereke sin(A-B)=(sinA*cosB)-(cosB*sinA),so here B=45,where sin 45= cos 45 = (1/sqrt(2)). so he writes sin10t-cos10t=sqrt(2)*sin(10t-45)
nishanthrajamani 5 months ago
@nishanthrajamani the formula u said is wrong...
sin(A-B)=(sinA*cosB)-(cosA*sinB)
xxx457081 4 months ago
@xxx457081 thank you! i meant it, but guess i typed it wrong. thnx anyways :)
nishanthrajamani 4 months ago
This has been flagged as spam show
excellent work!
1888junkteam 2 years ago
u r tooooooo good...
its OK...
Anirudh 2 years ago
You know what happens to a bode when it's struck by lightning?
DigiTan000 2 years ago
Thank you for explaining this. Greatly helped me to understand the concept. I liked how you started with the simple examples and slowly increased the difficulty.
mac3ksu11 2 years ago
This is very helpful for my review. Thank you.
bj93081 2 years ago 6
thank you sir this lecture is most useful for me at this time!!!
kumaramit008 2 years ago 2
This has been flagged as spam show
Nice work. keep it up. mean time come for social media marketing for esteembpo**com jgfh
kodykodyoneill 2 years ago
GG
great class....kinda helped me a lot
thxx
KaiInSydney 2 years ago
this is VERY usefull, THANK you!!
...i just find it a bit hard to understand the profesors english :/
srdjanNS87 2 years ago
die ni mesti makan kari ngan teh tarik lepas ni
kurdt 2 years ago
thx
crockysam 2 years ago
the video played worth in my exam
sunnyatglance 2 years ago 15
superb but reciprocate a path to download
sunnyatglance 2 years ago 2
try Download helper. its a firefox addon that lets you dl videos from YT
Anirudh 2 years ago
praise you sir for this most wonderful video
threelegduck 3 years ago 3
This lecture saved my final exam. Thank you!!
scr3wg00gl3 3 years ago 3
thank you soo much for the video it's incredibly hepful
aseeeeeel 3 years ago 2
This is incredibly well done.
Every minute detail my teacher just mentioned in passing is given an easy explanation by Mr Basu.
eltamelta 3 years ago 16
thank you so much for this video!
blackhole8746 3 years ago 3
this is wat im looking for
chaown524 3 years ago 3