MathematicsMedium75×since 2002Q4954Let E^C denote the complement of an event E. Let E₁ , E₂ and E₃ be any pairwise independent events with P(E₁) > 0 and P(E₁ ∩\cap∩ E₂ ∩\cap∩ E₃) = 0. Then P(E2C∩E3C/E1E_2^C \cap E_3^C/{E_1}E2C∩E3C/E1) is equal to :AP(E3C)P\left( {E_3^C} \right)P(E3C) - P(E₂)BP(E2C)P\left( {E_2^C} \right)P(E2C) + P(E₃)CP(E3C)P\left( {E_3^C} \right)P(E3C) - P(E2C)P\left( {E_2^C} \right)P(E2C)DP(E₃) - P(E2C)P\left( {E_2^C} \right)P(E2C)Check answerSkip