I have seen various videos in order to understand the topic .....got that into my mind after seeing the elaborate explanation in video......thankyou sir
When you reach the time period of {2 ≤ t ≤3} wouldn't the function in your integral be just 1? Since the area of convergence/overlapping occuring is just up to the amplitude (or just a square decreasing) of x(t) = 1?
At 20:20, your integration is incorrect. I did it many times and got the same answer, but different than yours. I also checked it with online calculators.
Solve it step by step: The intermediate expression before the limit substitution is: = (t•Tau) - (Tau^2)/2 Then after substitution of limits you get the shown expression.
Please someone clearly tell me how we are getting (t-2)on the left hand side after time reversal, I can not get that. In my sense it would be (t+2) but. Please clearly tell someone shifting process after time reversal.
Dear Jamila, After flipping, as the current axis is t (the point on right) so anything to the left of it would be t minus something. As the width of the signal is 2, the point on left will be t-2. Consider t as some value say 5 so t-2 will be less than that, say 3 and so on.
I'm sorry to say there are a lot of mistakes in the explanations and even in the equations you gave at the end the function y(t) exists only between 0 and 1.
I have seen various videos in order to understand the topic .....got that into my mind after seeing the elaborate explanation in video......thankyou sir
the great video i had a lot of confusions but finished in not more than 30 mins
you're life saver
Bro I can actually understand you and hear you very clearly. Legend
When you reach the time period of {2 ≤ t ≤3} wouldn't the function in your integral be just 1? Since the area of convergence/overlapping occuring is just up to the amplitude (or just a square decreasing) of x(t) = 1?
Thank you for the explanation, good sir
Thank you ! very well explained
your voice is similar to neso academy signals and systems teacher
At 20:20, your integration is incorrect. I did it many times and got the same answer, but different than yours. I also checked it with online calculators.
nice job sir shouldn't it be ((t)-(t^2/2)+(3/2))at 20:09
Yes, you are correct! Thanks for noting that!
thanks man, i was stuck at paper like 40 min before i saw your comment.
Could one exolpalin to me why he didn't put 2 in equation of line is 2-t why in his integrations didn't put 2 ??
in case 2 how did u get the t^2 ? it should have been taken outside the integral sign because you are integrating with respect to tau
The blue hatching is often wrong. It should run all the way up to the red response function h, wherever x is 1.
I have considered blue hatching only for the overlap between the two signals as for non-overlapping regions, it's zero.
thankyou very much !!!!!
how we got the integration at 18:08 please
and thank you
Solve it step by step: The intermediate expression before the limit substitution is:
= (t•Tau) - (Tau^2)/2
Then after substitution of limits you get the shown expression.
Y(t)=0 for t>3....I think
Yes, you are correct! That's a typo. Please consider.🙏
if in the convolution I assume t=0, then how will you solve the integration?
For t=0, both first and second sub equations are valid. i.e. 0 and t^2/2
I want to ask, what software do you use in drawing this lecture?
Hello Juan, I use OpenBoard software. Link is here: openboard.ch/download.en.html
Please someone clearly tell me how we are getting (t-2)on the left hand side after time reversal, I can not get that. In my sense it would be (t+2) but.
Please clearly tell someone shifting process after time reversal.
Dear Jamila,
After flipping, as the current axis is t (the point on right) so anything to the left of it would be t minus something. As the width of the signal is 2, the point on left will be t-2. Consider t as some value say 5 so t-2 will be less than that, say 3 and so on.
thank you.
I think WRONG SOLVING AT 18:00
o nooo, how you find t- tawo
what is slope?
Here the function is h(t)=t which means slope is 45⁰ so tan(45)=1 so slope is 1
@@noone7692 no it's not like that, after I learned from one of my friend
I'm sorry to say there are a lot of mistakes in the explanations and even in the equations you gave at the end the function y(t) exists only between 0 and 1.
Disappointing, too much playing about with the computer graphics.