document.write( "Question 1139072: Shown below is the solution to the linear program for finding Player A's optimal mixed strategy in a two-person, zero-sum game.\r
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document.write( "OBJECTIVE FUNCTION VALUE = 3.500
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document.write( "VARIABLE
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document.write( "VALUE
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document.write( "REDUCED COSTS
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document.write( "PA1
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document.write( "0.050
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document.write( "0.000
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document.write( "PA2
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document.write( "0.600
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document.write( "0.000
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document.write( "PA3
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document.write( "0.350
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document.write( "0.000
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document.write( "GAINA
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document.write( "3.500
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document.write( "0.000
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document.write( "CONSTRAINT
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document.write( "SLACK/SURPLUS
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document.write( "DUAL PRICES
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document.write( "1
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document.write( "0.000
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document.write( "−0.500
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document.write( "2
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document.write( "0.000
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document.write( "−0.500
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document.write( "3
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document.write( "0.000
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document.write( " 0.000
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document.write( "4
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document.write( "0.000
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document.write( " 3.500
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document.write( "a.
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document.write( "What is Player A's optimal mixed strategy?
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document.write( "b.
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document.write( "What is Player B's optimal mixed strategy?
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document.write( "c.
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document.write( "What is Player A's expected gain?
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document.write( "d.
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document.write( "What is Player B's expected loss?
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document.write( "
Algebra.Com's Answer #756887 by greenestamps(13216) You can put this solution on YOUR website! \n" ); document.write( "Unreadable in this format. \n" ); document.write( "Re-post in a way that we don't have to decipher the question. \n" ); document.write( " |