Simplex Method Problem 3 - Linear Programming Problems (LPP) - Engineering Mathematics - 4

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Subject - Engineering Mathematics - 4

Video Name -Simplex Method Problem 3

Chapter - Linear Programming Problems (LPP)

Faculty - Prof. Farhan Meer

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Комментарии
Автор

Hailing from Türkiye, nice and clear explanation.Thanks.

vayefendimneymis
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method in this video i guess extremly simple across all videos on youtube for simplex problem, Amazing, Thanks

sat_nd
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Thank you so much Sir. Your presentation and methods made it so clear

SAMURAI_IGX
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U are a good and can deliver what you know in a very clear way

ykdbdme
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thankyou so much sir because of your wonderful explanation i am going to pass my exam. So thanks a lot sir 😊.

hello
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Thank you.. I understood this method so easily

ayandaclarasithole
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Informative and clear explanation. Thanks for sharing!

isaacrajaa
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Sir what if the ratio will be of negatives value and zero, can we term zero as the smallest positive value??

Fredrickrobson
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In 1st iteration table at s1 row 4th coloum it's actually -4 but u put 4 so u got ratio is 5, 10, 10 but correct ratio are -5, 10, 10

mohammedzakirhussain
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God Bless You, Clear like drinking water !!!

yaojoelkoko
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If it ≥ u have to add surplus and artificial variable I suppose.

srihari
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Hi guys i may be lost but the transformation of tge objective funtion is not making sense .wouldnt it have changed to-4x1+x2+3x3+5x3 . If not kindly advise as my slow mind blocks itself when i cant follow along dur to small issues

malaik
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on the 2nd iteration table, the value for RHS is 5 instead of 25

SADRACFIRMINO
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What be the situation if among 3 ratios one or two are positive ratios

akashsutar
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Sir how to slow this problem by simplex method
Minimum Z=2x1+x2
Sub to -
3x1+x2=3
4x1+3x2≥6
X1+2x2≤3
X1, x2≥0

sagarchaudhary
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Is this method still valid if by converting constraint from greater than to less than makes the right hand side negative?

kedarpatwardhan
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What if there are 2 same numbers as most negative like as most negative is -5 and there are 2 -5’s

SumanthBME