A binary operation * is defined on the set R of real numbers by: a * b = a + b + ab, where a, b ∈…

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a binary operation * is defined by a*b =a+b+5 find the inverse element a binary operation * is defined by a*b =a+b+5 find the inverse element
A binary operation * is defined on the set R of all real numbers by the rule a∗b=√a^2+b^2 for all a, A binary operation * is defined on the set R of all real numbers by the rule a∗b=√a^2+b^2 for all a,
Show that G=R-1 is an abelian group under the binary operation 𝑎∗𝑏=𝑎+𝑏−𝑎𝑏, ∀ 𝑎,𝑏∈𝐺. Show that G=R-1 is an abelian group under the binary operation 𝑎∗𝑏=𝑎+𝑏−𝑎𝑏, ∀ 𝑎,𝑏∈𝐺.
A binary operation `**` is defined on the set of real numbers `RR` by `a**b=2a+b-5` for all `a,bin A binary operation `**` is defined on the set of real numbers `RR` by `a**b=2a+b-5` for all `a,bin
A binary operation `**` is defined on the set R of real numbers by `a**b={ a, if b = 0, |a|+b, A binary operation `**` is defined on the set R of real numbers by `a**b={ a, if b = 0, |a|+b,
Show that the binary operation * on R defined by a*b=a + b + ab for all a, b ⋳ R is commutative as w Show that the binary operation * on R defined by a*b=a + b + ab for all a, b ⋳ R is commutative as w
Does the set R\{0} under the binary operation a*b = |ab| form a group? Does the set R\{0} under the binary operation a*b = |ab| form a group?
Let * be a binary operation defined on Q+ by the rule a∗b=ab/3 for all a,b∈Q^+. The inverse of 4∗6 Let * be a binary operation defined on Q+ by the rule a∗b=ab/3 for all a,b∈Q^+. The inverse of 4∗6