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Mikhail Goltvanitsa
Mikhail Goltvanitsa
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Let $R$ be a ring with identity $e$, $A, B\in R$, $A\neq 0$, $B$ is invertible element. If $A\cdot B = A$ then $B = e$.

Let $R$ be a ring with identity $e$, $A, B\in R$, $B$ is invertible element. If $A\cdot B = A$ then $B = e$.

Let $R$ be a ring with identity $e$, $A, B\in R$, $A\neq 0$, $B$ is invertible element. If $A\cdot B = A$ then $B = e$.

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Mikhail Goltvanitsa
Mikhail Goltvanitsa
  • 732
  • 3
  • 16

Let $R$ be a ring with identity $e$, $A, B\in R$, $B$ is invertible element. If $A\cdot B = A$ then $B = e$.

Let $R$ be a ring with identity $e$, $A, B\in R$. If $A\cdot B = A$ then $B = e$.

Let $R$ be a ring with identity $e$, $A, B\in R$, $B$ is invertible element. If $A\cdot B = A$ then $B = e$.

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Mikhail Goltvanitsa
Mikhail Goltvanitsa
  • 732
  • 3
  • 16

Let $R$ be a ring with identity $e$, $A, B\in R$. If $A\cdot B = A$ then $B = e$.

Post Made Community Wiki by Mikhail Goltvanitsa