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Let S={(x,y):x2+y2−6x−8y+21≤0} Then max{12x7−5y7,(x,y)ϵS}+min{12(x2+y2+1)+(x−y);(x,y)ϵS} −min{√3y+|x−3||x−3|;(x,y)ϵS} is |
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Answer» Let S={(x,y):x2+y2−6x−8y+21≤0} Then max{12x7−5y7,(x,y)ϵS}+min{12(x2+y2+1)+(x−y);(x,y)ϵS} −min{√3y+|x−3||x−3|;(x,y)ϵS} is |
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