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WebFor the binary operation, you need to prove that a ∗ b ≠ − 1 iff a, b ≠ − 1, that is a ∗ b + 1 = a + b + a b + 1 ≠ 0. For identity, you want an e with a ∗ e = e ∗ a = a. As ∗ is commutative, all one needs is that a ∗ e = a, that is a + e + a e = a. Can you solve that for e in terms of a? And is the result independent of a? WebFor the binary operation, you need to prove that a ∗ b ≠ − 1 iff a, b ≠ − 1, that is a ∗ b + 1 = a + b + a b + 1 ≠ 0. For identity, you want an e with a ∗ e = e ∗ a = a. As ∗ is commutative, … WebBinary Motion AB(from 2016 to present) -- initial company name [add name] Games Ghostbusters: The Video Game - Remastered (2024) Trivia There is no trivia on file. If … gran torino class test