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Welcome! Keep watching keep learning... Visit and subscribe my channel and don't forget to recommend my channel and lectures/playlists to others also... you will find so many subjects/topics... Thanks... :)
For both the unrestricted variables we have to do the same things as we do in case of one unrestricted variable, but take utmost care because it becomes quite lengthy and tedious...
sir in your 6 no. video you say that x4 & x5 are non negative so if we consider x4 as 3 & x5 as 6 as 3,6 are non negetive .. do the difference may be -ve so how will it done ???
Whenever we have the variable(s) unrestricted in sign, the process remains the same, i.e. substitute such variable by the difference between two (new) non-negative variables. This rule is to be followed for all such variables irrespective of the number of such variables and also the order/place of such variables, i.e. whether such variable is first, second or even last. Please remember that whenever there is a variable unrestricted in sign in a primal, there will be an equality at the same place/order in the dual of that primal...:)
U r the best sir literally... I have been watching soo many videos but the way u taught was awesome
Thanks Sir, you explain with a lot of passion!
Thanks sir may god bless u!
Sir, you have written in revised primal x1,x2,x3,x4>=0. I guess it will be x1,x2,x4,x5>=0 ??
Doesn't even check comments
nice.
I also think so
Very good explanation sir
Very well explained
Thank you... Keep watching, keep learning... Don't forget to recommend my channel to others...:)
thanks for this clear explanation
Welcome! Keep watching keep learning... Visit and subscribe my channel and don't forget to recommend my channel and lectures/playlists to others also... you will find so many subjects/topics... Thanks... :)
Welcome! Keep watching keep learning... Visit and subscribe my channel and don't forget to recommend my channel and lectures/playlists to others also... you will find so many subjects/topics... Thanks... :)
Cleared.. Thank you sir...
Thank You Sir :)
Great Explanation.
got it! thankyou so much sir.
Thanks a lot... It was of great help
tnx sir from Bangladesh
nice explanation..thanx sir
very informative could youplease explain how to handle two unrestricted variables
For both the unrestricted variables we have to do the same things as we do in case of one unrestricted variable, but take utmost care because it becomes quite lengthy and tedious...
Thanks
Please give me your Divine blessings
thanks alot sir
thnk u sirr
Sir in case of greater than or less than equal sign..there is only equality sign.....what will we do?? Plz sir
I have already discussed all such things but in different lectures... There are playlists on different chapters/topics on the channel...
sir in your 6 no. video
you say that x4 & x5 are non negative so
if we consider x4 as 3 & x5 as 6
as 3,6 are non negetive ..
do the difference may be -ve
so how will it done ???
Saikat Ghosh x3 is unrestricted means it's value can be positive or negative
how to solve the dual problem without using simplex method?
We can use Graphical Method, but in cases where number of variables remain up to two only...
@@PUAARAcademy Thanks, your videos on this subject were more helpful than any others. You rock!
how to solve when x3 & x4 unrestricted.sir plz reply.
Whenever we have the variable(s) unrestricted in sign, the process remains the same, i.e. substitute such variable by the difference between two (new) non-negative variables. This rule is to be followed for all such variables irrespective of the number of such variables and also the order/place of such variables, i.e. whether such variable is first, second or even last. Please remember that whenever there is a variable unrestricted in sign in a primal, there will be an equality at the same place/order in the dual of that primal...:)
sir plz solve that kind of problem...
maximize z=3x1+X2+2X3-X4
subject to:2x1-x2+3X3+X4=1
X1+X2-X3+X4=3 and X1,X2greater tan equal to 0,x3 and X4 unrestricted.
Equation 1 in primal will probably be x1 + x2 + 3x3
thanks alot sir
thanx a lot sir