Problems on Root locus| Part-13 Stability analysis
In this video we have solved problems on root locus method
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Пікірлер: 108
@nazninsathi5332 Жыл бұрын
The teacher is so excellent with his ausum tutorial vedio so helpful❤
@kulfranc97269 ай бұрын
Am greatly humbled by d lecture
@mariamkhanum80434 жыл бұрын
Easily understandable 👍
@arunak17164 жыл бұрын
Very much helpful content sir......
@kennethabraham99974 жыл бұрын
Very helpful , thanks sir!
@kamaliyaraj2880 Жыл бұрын
Interesting and easy to understand ❤
@chandanpateln.s83904 жыл бұрын
Good content and explanation sir 👍
@hawaphiri8 ай бұрын
Loving the video
@mtanusri61544 жыл бұрын
tq sir its really helpful 👍
@MsanthoshkumarHKEC4 жыл бұрын
Thank you sir,very helpful 🙂
@karthikms5407 Жыл бұрын
Tqew Sir. For urs wonderful explanation ♥
@pallavipallu7272 жыл бұрын
Thankyou sir because detailed explanation
@dipteshsaha52884 жыл бұрын
Thank u sir for your wonderful explain
@DGXDX_Ай бұрын
Thank you sir Nice explanation you made it so easy to understand step by step 👍
@sumaiyafathima21074 жыл бұрын
Very helpful. Tq sir👍
@me-jz7uv Жыл бұрын
Thank you sir.. from Nigeria.. having a paper in the afternoon🙏
@rakshithv2370
9 ай бұрын
Hope you did well, Nigga
@Rohit2403-ek4sg
6 ай бұрын
Same bro we have paper tmmrw in india
@PiyushSharma-zz1ut
6 ай бұрын
@@Rohit2403-ek4sg mine too
@aliyasiddiqua48614 жыл бұрын
Explanation is very nice
@gayathrikrishnan35664 жыл бұрын
Thank you so much sir 👍
@indumathim76124 жыл бұрын
Thanks for explaining clearly sir!!!☺️
@syedirfan55604 жыл бұрын
Good explanation 👍
@MR_UNKNOWN7094 ай бұрын
Lot of help Sir 🎉
@keshavkumar57742 жыл бұрын
Thank u very much sir .....
@guruxxx4 жыл бұрын
Thank you sir!!
@allwynpaul80614 жыл бұрын
Well explained sir:)
@omkaromsachi80524 жыл бұрын
Your allway super sir
@swapniljadhav9494 Жыл бұрын
great Explanation
@mahanteshhalingali-mf9oq4 күн бұрын
Amazing explaination sir
@arusafathima31484 жыл бұрын
Thank you sir👍
@vijaysinhjadeja53612 жыл бұрын
Thank you very much sir
@hemaojha20674 жыл бұрын
Thank You Sir•
@ankitkumar-ne7fr4 жыл бұрын
Thank you sir 👌
@gayathriar9424 жыл бұрын
You make the concepts simple,clear and easy to understand."Thank you so much sir!!!"👍🏻
@anshulbajpei935
7 ай бұрын
Aapki engineering complete ho gai
@gayathriar942
7 ай бұрын
@@anshulbajpei935 yes
@anshulbajpei935
7 ай бұрын
@@gayathriar942very nice but aap konse state se ho me Ahmedabad se hu
@gayathriar942
7 ай бұрын
@@anshulbajpei935 Thank you , I'm from Karnataka
@anshulbajpei935
6 ай бұрын
@@gayathriar942 So you must not know Hindi to speak.?
@gamingwithirfan3459 Жыл бұрын
Superb ❤️
@adeebaroohi97454 жыл бұрын
Understood sir 👍
@chetans40364 жыл бұрын
Thank u sir ☺️
@lakshmankumar-vz6ci3 жыл бұрын
wonderfull
@nishantgaikwad48762 жыл бұрын
Thank You sir
@Not_in_use-4554 жыл бұрын
Tqsm sir 👍🏻
@syedabrar17242 жыл бұрын
EASY METHOD For intersection with imaginary axis Just substitute s=jw in the characteristic equation and equate the real and imaginary part to zero. And find the value of w, which is the intersection of root locus with both +ve and - ve imaginary axis.
@daravishnu4728
2 жыл бұрын
Yes sir
@fathenawaz24884 жыл бұрын
Thank you
@Suyash_Rasal7 ай бұрын
Thanku sir ❤
@erumbegum11074 жыл бұрын
Understandable.Thank you sir!!
@resithasarvana53673 жыл бұрын
Thank you sirr
@afaqakram3304 жыл бұрын
Thanks.......
@shivanik23594 жыл бұрын
Thank u sir
@mdashraf94097 ай бұрын
nice explanation
@anamika75814 жыл бұрын
Thanx sir
@divyas30674 жыл бұрын
Thanku sir
@johnbritto44504 жыл бұрын
Sir tqsm
@syedshabazpasha29974 жыл бұрын
Thanks 🌝 sir
@aneesarahamath83074 жыл бұрын
Thnks sir
@deeptidase363 Жыл бұрын
Thank you so much sir🙏so calmly and nicely you have taught
@as-tutorials5537
Жыл бұрын
Thanks and welcome
@jethalalfunTV
7 ай бұрын
@@as-tutorials5537sir all sums of root locus aasa ee solve hoonga method toon same rahegaa na
@as-tutorials5537
7 ай бұрын
Yes
@monikasr89992 жыл бұрын
Thank you so much sir 🙂 it's very helpful sir
@anshulbajpei935
7 ай бұрын
Aapki engineering complete ho gai ?
@bushrahasan65004 жыл бұрын
👌
@harsham91074 жыл бұрын
👍👍👍👍👍
@harsham91074 жыл бұрын
☺☺👍
@eceelectronicsandcommunica3986 Жыл бұрын
Nice
@deepakravidas1983Ай бұрын
Thank you sir Tomorrow is my exam
@as-tutorials5537
Ай бұрын
All the best👍
@user-lc8eo6rg4pАй бұрын
Nice explanation sir, but in root locus how to get 's' values i didn't understand
@as-tutorials5537
Ай бұрын
Plz Go through the steps
@TGnong2 жыл бұрын
Sir after dk/ds how to find value of s im stuck here... Please help me... S=1.21 how???
@as-tutorials5537
2 жыл бұрын
−3s^2−18s−18=0 For this equation: a=-3, b=-18, c=-18 −3s^2−18S−18=0 Step 1: Use quadratic formula with a=-3, b=-18, c=-18. S=(−b ± (√b^2−4.a.c))/2.a Substitute a,b and c value in the above formula S=(−(−18)±√(−18)^2−4(−3)(−18))/2(−3) S=(18±√108)/−6 S=−3−√3 and s=−3+√3 S=-4.7 and s=-1.26
@TGnong
2 жыл бұрын
Thankyou so much sir
@alihaider15636 ай бұрын
How do we find out the values for K for which the closed loop poles are real?
@carultch
4 ай бұрын
Those are called break-in and break-away points. Given a transfer function of N(s)/D(s), the breakpoints will be found when the following equation holds true: N(s)*D'(s) - N'(s)*D(s)=0 We can do this for a system with 1 zero and 2 poles as an example. (s+6)/[(s + 5)*(s + 2)]. It is very difficult to do this analytically for higher order systems, as it means solving higher order polynomials, that may be impossible to solve by hand. N(s) = s + 6 N'(s) = 1 D(s) = (s + 5)*(s + 2) D'(s) = 2*s + 7 Construct equation to equate to zero: (s + 6)*(2*s + 7) - 1*(s + 5)*(s + 2) = 0 Solve for s: s = -8, the break-in point s = -4, the break-away point Given a closed loop made from K and G(s), the closed loop transfer function will be K*G(s)/(1 + K*G(s)). The denominator of this will equal zero at the two closed-loop poles. 1 + K*G(s) = 0 When G(s) = N(s)/D(s): 1 + K*N(s)/D(s) = 0 Solve for K: K = -D(s)/N(s) Thus, for our example: K = -(s + 5)*(s + 2)/(s + 6) Plug in breakpoints for s: at s = -4: K = -(-4 + 5)*(-4 + 2)/(-4 + 6) = 1 at s = -8: K = -(-8 + 5)*(-8 + 2)/(-8 + 6) K = 9 So at 1 and 9, we have poles that transition between being real, and being a complex conjugate pair. When K=9, the poles are both real.
@tanzimkakon88392 жыл бұрын
checking valid break-away and break-in point is interesting
@afzalahmed.m56774 жыл бұрын
Thank you sir taking the effort n explaining the concept very clearly
@praveenbasavaraj14082 жыл бұрын
Sir your taking s=-1.26 not understand Plz exam Ripley
@as-tutorials5537
2 жыл бұрын
−3s^2−18s−18=0 For this equation: a=-3, b=-18, c=-18 −3s^2−18S−18=0 Step 1: Use quadratic formula with a=-3, b=-18, c=-18. S=(−b ± (√b^2−4.a.c))/2.a Substitute a,b and c value in the above formula S=(−(−18)±√(−18)^2−4(−3)(−18))/2(−3) S=(18±√108)/−6 S=−3−√3 and s=−3+√3 S=-4.7 and s=-1.26
@aishuaishu43866 ай бұрын
but sir is k value 10.39 how sir😢
@siddheshwagh2300 Жыл бұрын
if there is no s in the denominator how to solve
@siddheshwagh2300
Жыл бұрын
mrans s/(s+3)(s+6)
@as-tutorials5537
Жыл бұрын
No 's' in the denominator means no Poles at the origin. For s/(s+3)(s+6) in this numerator one zero that is s=0 and denominator 2 Poles that is s=-3 and s=-6. Therefore one pole s=-3 reaches to zero and another pole s=-6 move towards infinite path at an angle 180°
@kishoreburle727 Жыл бұрын
How to calucat breaking point
@as-tutorials5537
Жыл бұрын
Go through this link. kzread.info/dash/bejne/kXuit9Vrp9rAZs4.html kzread.info/dash/bejne/g2WVsLKwp8XYaMY.html In this problem I have explained to calculate breakaway point
@user-xr5ts4vt9d Жыл бұрын
Sir I didn't understand how s=-1.26& s= -4.7
@as-tutorials5537
Жыл бұрын
−3s^2−18s−18=0 For this equation: a=-3, b=-18, c=-18 −3s^2−18S−18=0 Step 1: Use quadratic formula with a=-3, b=-18, c=-18. S=(−b ± (√b^2−4.a.c))/2.a Substitute a,b and c value in the above formula S=(−(−18)±√(−18)^2−4(−3)(−18))/2(−3) S=(18±√108)/−6 S=−3−√3 and s=−3+√3 S=-4.7 and s=-1.26
Пікірлер: 108
The teacher is so excellent with his ausum tutorial vedio so helpful❤
Am greatly humbled by d lecture
Easily understandable 👍
Very much helpful content sir......
Very helpful , thanks sir!
Interesting and easy to understand ❤
Good content and explanation sir 👍
Loving the video
tq sir its really helpful 👍
Thank you sir,very helpful 🙂
Tqew Sir. For urs wonderful explanation ♥
Thankyou sir because detailed explanation
Thank u sir for your wonderful explain
Thank you sir Nice explanation you made it so easy to understand step by step 👍
Very helpful. Tq sir👍
Thank you sir.. from Nigeria.. having a paper in the afternoon🙏
@rakshithv2370
9 ай бұрын
Hope you did well, Nigga
@Rohit2403-ek4sg
6 ай бұрын
Same bro we have paper tmmrw in india
@PiyushSharma-zz1ut
6 ай бұрын
@@Rohit2403-ek4sg mine too
Explanation is very nice
Thank you so much sir 👍
Thanks for explaining clearly sir!!!☺️
Good explanation 👍
Lot of help Sir 🎉
Thank u very much sir .....
Thank you sir!!
Well explained sir:)
Your allway super sir
great Explanation
Amazing explaination sir
Thank you sir👍
Thank you very much sir
Thank You Sir•
Thank you sir 👌
You make the concepts simple,clear and easy to understand."Thank you so much sir!!!"👍🏻
@anshulbajpei935
7 ай бұрын
Aapki engineering complete ho gai
@gayathriar942
7 ай бұрын
@@anshulbajpei935 yes
@anshulbajpei935
7 ай бұрын
@@gayathriar942very nice but aap konse state se ho me Ahmedabad se hu
@gayathriar942
7 ай бұрын
@@anshulbajpei935 Thank you , I'm from Karnataka
@anshulbajpei935
6 ай бұрын
@@gayathriar942 So you must not know Hindi to speak.?
Superb ❤️
Understood sir 👍
Thank u sir ☺️
wonderfull
Thank You sir
Tqsm sir 👍🏻
EASY METHOD For intersection with imaginary axis Just substitute s=jw in the characteristic equation and equate the real and imaginary part to zero. And find the value of w, which is the intersection of root locus with both +ve and - ve imaginary axis.
@daravishnu4728
2 жыл бұрын
Yes sir
Thank you
Thanku sir ❤
Understandable.Thank you sir!!
Thank you sirr
Thanks.......
Thank u sir
nice explanation
Thanx sir
Thanku sir
Sir tqsm
Thanks 🌝 sir
Thnks sir
Thank you so much sir🙏so calmly and nicely you have taught
@as-tutorials5537
Жыл бұрын
Thanks and welcome
@jethalalfunTV
7 ай бұрын
@@as-tutorials5537sir all sums of root locus aasa ee solve hoonga method toon same rahegaa na
@as-tutorials5537
7 ай бұрын
Yes
Thank you so much sir 🙂 it's very helpful sir
@anshulbajpei935
7 ай бұрын
Aapki engineering complete ho gai ?
👌
👍👍👍👍👍
☺☺👍
Nice
Thank you sir Tomorrow is my exam
@as-tutorials5537
Ай бұрын
All the best👍
Nice explanation sir, but in root locus how to get 's' values i didn't understand
@as-tutorials5537
Ай бұрын
Plz Go through the steps
Sir after dk/ds how to find value of s im stuck here... Please help me... S=1.21 how???
@as-tutorials5537
2 жыл бұрын
−3s^2−18s−18=0 For this equation: a=-3, b=-18, c=-18 −3s^2−18S−18=0 Step 1: Use quadratic formula with a=-3, b=-18, c=-18. S=(−b ± (√b^2−4.a.c))/2.a Substitute a,b and c value in the above formula S=(−(−18)±√(−18)^2−4(−3)(−18))/2(−3) S=(18±√108)/−6 S=−3−√3 and s=−3+√3 S=-4.7 and s=-1.26
@TGnong
2 жыл бұрын
Thankyou so much sir
How do we find out the values for K for which the closed loop poles are real?
@carultch
4 ай бұрын
Those are called break-in and break-away points. Given a transfer function of N(s)/D(s), the breakpoints will be found when the following equation holds true: N(s)*D'(s) - N'(s)*D(s)=0 We can do this for a system with 1 zero and 2 poles as an example. (s+6)/[(s + 5)*(s + 2)]. It is very difficult to do this analytically for higher order systems, as it means solving higher order polynomials, that may be impossible to solve by hand. N(s) = s + 6 N'(s) = 1 D(s) = (s + 5)*(s + 2) D'(s) = 2*s + 7 Construct equation to equate to zero: (s + 6)*(2*s + 7) - 1*(s + 5)*(s + 2) = 0 Solve for s: s = -8, the break-in point s = -4, the break-away point Given a closed loop made from K and G(s), the closed loop transfer function will be K*G(s)/(1 + K*G(s)). The denominator of this will equal zero at the two closed-loop poles. 1 + K*G(s) = 0 When G(s) = N(s)/D(s): 1 + K*N(s)/D(s) = 0 Solve for K: K = -D(s)/N(s) Thus, for our example: K = -(s + 5)*(s + 2)/(s + 6) Plug in breakpoints for s: at s = -4: K = -(-4 + 5)*(-4 + 2)/(-4 + 6) = 1 at s = -8: K = -(-8 + 5)*(-8 + 2)/(-8 + 6) K = 9 So at 1 and 9, we have poles that transition between being real, and being a complex conjugate pair. When K=9, the poles are both real.
checking valid break-away and break-in point is interesting
Thank you sir taking the effort n explaining the concept very clearly
Sir your taking s=-1.26 not understand Plz exam Ripley
@as-tutorials5537
2 жыл бұрын
−3s^2−18s−18=0 For this equation: a=-3, b=-18, c=-18 −3s^2−18S−18=0 Step 1: Use quadratic formula with a=-3, b=-18, c=-18. S=(−b ± (√b^2−4.a.c))/2.a Substitute a,b and c value in the above formula S=(−(−18)±√(−18)^2−4(−3)(−18))/2(−3) S=(18±√108)/−6 S=−3−√3 and s=−3+√3 S=-4.7 and s=-1.26
but sir is k value 10.39 how sir😢
if there is no s in the denominator how to solve
@siddheshwagh2300
Жыл бұрын
mrans s/(s+3)(s+6)
@as-tutorials5537
Жыл бұрын
No 's' in the denominator means no Poles at the origin. For s/(s+3)(s+6) in this numerator one zero that is s=0 and denominator 2 Poles that is s=-3 and s=-6. Therefore one pole s=-3 reaches to zero and another pole s=-6 move towards infinite path at an angle 180°
How to calucat breaking point
@as-tutorials5537
Жыл бұрын
Go through this link. kzread.info/dash/bejne/kXuit9Vrp9rAZs4.html kzread.info/dash/bejne/g2WVsLKwp8XYaMY.html In this problem I have explained to calculate breakaway point
Sir I didn't understand how s=-1.26& s= -4.7
@as-tutorials5537
Жыл бұрын
−3s^2−18s−18=0 For this equation: a=-3, b=-18, c=-18 −3s^2−18S−18=0 Step 1: Use quadratic formula with a=-3, b=-18, c=-18. S=(−b ± (√b^2−4.a.c))/2.a Substitute a,b and c value in the above formula S=(−(−18)±√(−18)^2−4(−3)(−18))/2(−3) S=(18±√108)/−6 S=−3−√3 and s=−3+√3 S=-4.7 and s=-1.26
Love from Pakistan 🎉🎉🇵🇰🇵🇰🇵🇰
T che valu chukle
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Thank you sir
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Thank u sir
thank u sir
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@anshulbajpei935
7 ай бұрын
Aapki engineering complete ho gaya kya?