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Does exponent work the same way as in real numbers?
\(\large [xy]^* = y^*x^*\)
But here we have 3 terms?
Let AB = x A inverse = y
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Then why A^-n doesnt come in first place in any of the options?
woah! is the exponent = n !! i thought its * :P
lol
i guess, you can just replace * by n :P
why A^-n doesnt come in first place in any of the options?
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*searching for formulas*
\[(ABA^{-1})^n = (ABA^{-1})(ABA^{-1})(ABA^{-1}).... \text{n times}\] \[~~~~~= (AB(A^{-1}A)BA^{-1})(ABA^{-1}).... \text{n times}\] \[~~~~~= (AB^2A^{-1})(ABA^{-1}).... \text{n times}\] \[~~~~~...\] \[~~~~~= AB^nA^{-1}\]
matrix multiplication is associative^
nice!
Oh!! I remember this technique ..I did a similar problem before. Thank you!
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np :)
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