For the payoff table below, the decision maker will use P(s₁) = .15, P(s₂) = .5, and P(s₃) = .35. $$\begin{array} { c | r r c } &{ \text { State of Nature } } \ \text { Decision } & { \mathrm { s } _ { 1 } } & { \mathrm { s } _ { 2 } } & \mathrm {~s} _ { 3 } \ \hline d _ { 1 } & - 5,000 & 1,000 & 10,000 \ d _ { 2 } & - 15,000 & - 2,000 & 40,000 \end{array}$$ What alternative would be chosen according to expected value?

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The Answer of For the payoff table below, the decision maker will use P(s₁) = .15, P(s₂) = .5, and P(s₃) = .35. $$\begin{array} { c | r r c } &{ \text { State of Nature } } \ \text { Decision } & { \mathrm { s } _ { 1 } } & { \mathrm { s } _ { 2 } } & \mathrm {~s} _ { 3 } \ \hline d _ { 1 } & - 5,000 & 1,000 & 10,000 \ d _ { 2 } & - 15,000 & - 2,000 & 40,000 \end{array}$$ What alternative would be chosen according to expected value?

For the Payoff Table Below, the Decision Maker Will Use