Finding the Multiplicative Inverse using Extended Euclidean Algorithm Example 1 HD
Finding the Multiplicative Inverse using Extended Euclidean Algorithm Example 1
Жүктеу.....
Пікірлер: 51
@user-bz2rh8sb4q Жыл бұрын
The most clear explanation of this topic on KZread! Thank you very much.
@sahilprasantachoudhury9113 жыл бұрын
Self referential note: MI using Extended Euclidean Algo starts at 3:50
@Zumpdaddy3 жыл бұрын
Thanks for the explanation! Much easier to follow than the other ones on KZread.
@raffahernandez93614 жыл бұрын
Just like previous posts, this has been "fantastically explained"!
@shivoham36334 жыл бұрын
Fantastically explained. Need some more examples.
@ishtiakrahman1123 жыл бұрын
After searching Many videos and lectures i found your video And finally i got it. Many many thanks dear
@kunalkashyap99043 жыл бұрын
Great session with full of energy :) I also watch Vidya Guru sessions because of their good content competitive exams videos. Those remained so helpful in many SSC exams.
@yifuxero54087 ай бұрын
Here's an easier method, Write the continued fraction representation of 3/17 = [5, 1, 2] (showing the partial quotient)partial nu. Underneath write the convergents = [ 1/5, 1/6, 3/17] For an odd number of partial quotients (we have 3), the answer is the denominator to the left of the rightmost denominator, a 6. Correct since 3 * 6 = 1 mod 17.
@thesickbeat4 жыл бұрын
It's good you explain what the use is of a modular inverse. Other tutorials just go straight to EEA.
@Togepi-tj8kr4 жыл бұрын
Thanks it really helped in my open book exam. You basically gifted me 15 of the 100 marks.
@prabhusubramanianlectures4307
4 жыл бұрын
Glad it helped!
@user-gd2qh3di3u Жыл бұрын
Great work brother
@sujoydas75984 жыл бұрын
Wow! I think this is the best explained MI video I found on the internet!
@prabhusubramanianlectures4307
4 жыл бұрын
Wow, thanks!
@nerodant85 Жыл бұрын
Thank you for the lesson, it helped a lot
@whatsup9684 жыл бұрын
I legit think God sent me here This is explained so much more simply here than in my textbook I have a midterm exam coming up this week so thank you sir!
@whatsup968
4 жыл бұрын
@Prabhu Subramanian Thank you!
@ashanhabib4195 Жыл бұрын
Love you sir, you are genius
@ngeeannboiii85544 жыл бұрын
Very good lecture sir. Thank you very much sir subramaniam.
@nunmoia72403 жыл бұрын
sir this is soo good thank you very much🙌
@shamimakhter30695 жыл бұрын
is there is any method for finding for general derivation of multiplicative inverse of special moduli set like 2n+1, 2n....
@payalsagar18084 жыл бұрын
clappings 🙌🙌🙆fantastic...
@takshpatel81092 жыл бұрын
Thanks for this video.
@shalinij4445 жыл бұрын
Great explanation
@adityapratapsingh1234 жыл бұрын
Very good explanation sir
@sanaasalam64732 жыл бұрын
Well explained!.. Thankyou so much sir. Sir could u plz do a video for this 👇🏻👇🏻👇🏻question too..? Plzz... Multiplicative inverse of 60 mod 97 using the same method applied here.
@rajatpachauri25464 жыл бұрын
Thanks a lot
@mythilivaradharajan15195 жыл бұрын
superb explanation
@iangaudier57202 жыл бұрын
Thank you so much for this. Indians always works!
@informatiqueridmaster29495 жыл бұрын
Tank You Very much
@jxjofficial50775 жыл бұрын
lovely video
@andilemnembe30435 жыл бұрын
thank you
@athulyasajikumar83222 жыл бұрын
Thank you sir. It's great help for me 🙏
@MaheshKumar-vi7pi
Жыл бұрын
can you please guide: how to find multiplicative inverse of a one equation question like: 5 mod 31. Please
@32_maurya_suraj102 жыл бұрын
great explanation 🎇🎇
@sudipandatta53714 жыл бұрын
good explanation sir
@shwetagupta42655 жыл бұрын
its too beneficial
@salumjuma60734 жыл бұрын
how to calculate multiplicative inverse of 13 mod 40
@aliaalaahussein58715 жыл бұрын
Think you
@MaheshKumar-vi7pi Жыл бұрын
Sir, can you please guide: how to find multiplicative inverse of a one equation question like: 5 mod 31. Please
@reham6635 Жыл бұрын
Thankkkkk yoouuuuu
@gamingboy74263 жыл бұрын
Sir ur genius love❤ u
@gamingboy7426
3 жыл бұрын
Sir, suppose they have given two number example (13, 21), how to calculate Multpllicative universe
@nunmoia72403 жыл бұрын
sir can 10 mod 13 be solved??
@dipenthapa49464 жыл бұрын
Please put some problems from ag school from chapter exponent and powers
@nagasatisha14 жыл бұрын
Excellent
@prabhusubramanianlectures4307
4 жыл бұрын
Thank you! Cheers!
@nemanjasavic98594 жыл бұрын
Good explanation.. But is this really EXTENDED Euclidean Algorithm?
@prabhusubramanianlectures4307
4 жыл бұрын
Yes. In a different way I have explained
@azumamurakami78423 жыл бұрын
mod 17 3X=1 ------------(1) 20X=1 ----------(2) (1) X7 21X=7 ----------(3) (3) - (2) X=6 Ans. 6
@MaheshKumar-vi7pi
Жыл бұрын
can you please guide: how to find multiplicative inverse of a one equation question like: 5 mod 31. Please
Пікірлер: 51
The most clear explanation of this topic on KZread! Thank you very much.
Self referential note: MI using Extended Euclidean Algo starts at 3:50
Thanks for the explanation! Much easier to follow than the other ones on KZread.
Just like previous posts, this has been "fantastically explained"!
Fantastically explained. Need some more examples.
After searching Many videos and lectures i found your video And finally i got it. Many many thanks dear
Great session with full of energy :) I also watch Vidya Guru sessions because of their good content competitive exams videos. Those remained so helpful in many SSC exams.
Here's an easier method, Write the continued fraction representation of 3/17 = [5, 1, 2] (showing the partial quotient)partial nu. Underneath write the convergents = [ 1/5, 1/6, 3/17] For an odd number of partial quotients (we have 3), the answer is the denominator to the left of the rightmost denominator, a 6. Correct since 3 * 6 = 1 mod 17.
It's good you explain what the use is of a modular inverse. Other tutorials just go straight to EEA.
Thanks it really helped in my open book exam. You basically gifted me 15 of the 100 marks.
@prabhusubramanianlectures4307
4 жыл бұрын
Glad it helped!
Great work brother
Wow! I think this is the best explained MI video I found on the internet!
@prabhusubramanianlectures4307
4 жыл бұрын
Wow, thanks!
Thank you for the lesson, it helped a lot
I legit think God sent me here This is explained so much more simply here than in my textbook I have a midterm exam coming up this week so thank you sir!
@whatsup968
4 жыл бұрын
@Prabhu Subramanian Thank you!
Love you sir, you are genius
Very good lecture sir. Thank you very much sir subramaniam.
sir this is soo good thank you very much🙌
is there is any method for finding for general derivation of multiplicative inverse of special moduli set like 2n+1, 2n....
clappings 🙌🙌🙆fantastic...
Thanks for this video.
Great explanation
Very good explanation sir
Well explained!.. Thankyou so much sir. Sir could u plz do a video for this 👇🏻👇🏻👇🏻question too..? Plzz... Multiplicative inverse of 60 mod 97 using the same method applied here.
Thanks a lot
superb explanation
Thank you so much for this. Indians always works!
Tank You Very much
lovely video
thank you
Thank you sir. It's great help for me 🙏
@MaheshKumar-vi7pi
Жыл бұрын
can you please guide: how to find multiplicative inverse of a one equation question like: 5 mod 31. Please
great explanation 🎇🎇
good explanation sir
its too beneficial
how to calculate multiplicative inverse of 13 mod 40
Think you
Sir, can you please guide: how to find multiplicative inverse of a one equation question like: 5 mod 31. Please
Thankkkkk yoouuuuu
Sir ur genius love❤ u
@gamingboy7426
3 жыл бұрын
Sir, suppose they have given two number example (13, 21), how to calculate Multpllicative universe
sir can 10 mod 13 be solved??
Please put some problems from ag school from chapter exponent and powers
Excellent
@prabhusubramanianlectures4307
4 жыл бұрын
Thank you! Cheers!
Good explanation.. But is this really EXTENDED Euclidean Algorithm?
@prabhusubramanianlectures4307
4 жыл бұрын
Yes. In a different way I have explained
mod 17 3X=1 ------------(1) 20X=1 ----------(2) (1) X7 21X=7 ----------(3) (3) - (2) X=6 Ans. 6
@MaheshKumar-vi7pi
Жыл бұрын
can you please guide: how to find multiplicative inverse of a one equation question like: 5 mod 31. Please