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If Given Constraints Are 5x + 4y - > 2 , X < - 6 And Y < - 7, Then The Maximum Value Of The Function Z = X + 2y Is
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The Maximum Value Of Z = 5x + 3y, Subject To Constraints 3x + 5y
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For An LPP, Minimise Z = 2x + Y Subject To Constraints 5x + 10y
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A Vertex Of A Feasible Region By The Linear Constraints 3x + 4y
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The Maximum Value Of Z = 10x + 6y, Subject To Constraints
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If X + Y < - 2 ; X > - 0, Y > - 0 Is The Point At Which Maximum Value Of 3x + 2y Attained Will Be
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0 votes1 answer101 views3 Years Ago
Maximum Value Of Z = 3x + 4y Subject To Constraints X - Y
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0 votes1 answer101 views3 Years Ago
The Maximum Value Of Z = 4x + 2y Subject To Constraints
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Which Of The Term Is Not Used In A Linear Programming Problem?
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0 votes1 answer105 views3 Years Ago
Maximum Value Of Z =12x + 3y, Subject To Constraints
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0 votes1 answer117 views3 Years Ago
The Area Of The Feasible Region For The Following Constraints
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20 votes1 answer214 views4 Years Ago
A Boat Goes 30 Km Upstream And 44 Km Downstream In 10 H
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Solve For X And Y X + 4y = 27 Xy, X + 2y = 21xy
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Solve For X And Y 5/x + 1 - 2/y-1 =1/2
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