Prove or disprove: If $A$, $B$ are similar matrices then $A$ and $B$ are row-equivalent.











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Prove or disprove: If $A$, $B$ are similar matrices then $A$ and $B$ are row-equivalent. Can anyone help me solve this ?










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  • Given a counter example to prove the statement is false
    – Akash Roy
    Nov 22 at 19:34

















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Prove or disprove: If $A$, $B$ are similar matrices then $A$ and $B$ are row-equivalent. Can anyone help me solve this ?










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  • Given a counter example to prove the statement is false
    – Akash Roy
    Nov 22 at 19:34















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Prove or disprove: If $A$, $B$ are similar matrices then $A$ and $B$ are row-equivalent. Can anyone help me solve this ?










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Prove or disprove: If $A$, $B$ are similar matrices then $A$ and $B$ are row-equivalent. Can anyone help me solve this ?







linear-algebra matrices






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edited Nov 22 at 19:29









Davide Giraudo

124k16150259




124k16150259










asked Nov 22 at 18:00









R. Rudinthkin

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  • Given a counter example to prove the statement is false
    – Akash Roy
    Nov 22 at 19:34




















  • Given a counter example to prove the statement is false
    – Akash Roy
    Nov 22 at 19:34


















Given a counter example to prove the statement is false
– Akash Roy
Nov 22 at 19:34






Given a counter example to prove the statement is false
– Akash Roy
Nov 22 at 19:34












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Similar matrix have same rank can you proceed further?






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    1 Answer
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    1 Answer
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    Similar matrix have same rank can you proceed further?






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      Similar matrix have same rank can you proceed further?






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        Similar matrix have same rank can you proceed further?






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        Similar matrix have same rank can you proceed further?







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        answered Nov 22 at 18:02









        Shubham

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