Find the BPI of each player: BPI(P1) =_ Fill out the following chart to help us...

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Find the BPI of each player: BPI(P1) =_ Fill out the following chart to help us find a fair division for this situation: Player Bike Backpack Jelly donuts Ash 13 18 Misty 30 Brock 15 20 Ash: BPI(P2) = 18 20 10 30 Total What would a fair division be for this problem? Misty: 60 603 BPI(P3) = Fair Share Brocke: 13) Is this envy free? If so, how do you know? If not, who envies who? Acceptable Lots In the weighted voting system: [16:10, 6, 5] we know that the coalitions are (P1), (P2), (P3), (P1, P2), (P1, P3), (P2, P3), (P1. P2, P3) 14) List the winning coalitions and then circle the critical players in each winning coalition. P2P 33 critical players: P₁ Pa 15) Find the BPI of each player: BPI(P1)= Player Bike Backpack Ash 15 18 Misty 25 19 Brock 15 18 BPI(P2)= 16) Fill out the following chart to help us find a fair division for this situation: Jelly donuts Ash: 21 54 54 63 10 30 110. Total Misty: 17) What would a fair division be for this problem? BPI(P3)= Fair Share Brocke: 18) Is this envy free? If so, how do you know? If not, who envies who? Acceptable Lots Find the BPI of each player: BPI(P1) =_ Fill out the following chart to help us find a fair division for this situation: Player Bike Backpack Jelly donuts Ash 13 18 Misty 30 Brock 15 20 Ash: BPI(P2) = 18 20 10 30 Total What would a fair division be for this problem? Misty: 60 603 BPI(P3) = Fair Share Brocke: 13) Is this envy free? If so, how do you know? If not, who envies who? Acceptable Lots In the weighted voting system: [16:10, 6, 5] we know that the coalitions are (P1), (P2), (P3), (P1, P2), (P1, P3), (P2, P3), (P1. P2, P3) 14) List the winning coalitions and then circle the critical players in each winning coalition. P2P 33 critical players: P₁ Pa 15) Find the BPI of each player: BPI(P1)= Player Bike Backpack Ash 15 18 Misty 25 19 Brock 15 18 BPI(P2)= 16) Fill out the following chart to help us find a fair division for this situation: Jelly donuts Ash: 21 54 54 63 10 30 110. Total Misty: 17) What would a fair division be for this problem? BPI(P3)= Fair Share Brocke: 18) Is this envy free? If so, how do you know? If not, who envies who? Acceptable Lots