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Find a solution of the equation [10][x]=[6] in Z12
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that notation is new to me is it \(10x\equiv [6]\)
This is equivalent to the linear congruence \(10x \equiv 6\;(mod\;12)\)
Does 10 have a multiplicative inverse in \(Z_{12}\)
In my book it is written exactly how I wrote it but Z has the small 12
That's fine. Now, answer the question about the multiplicative inverse.
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Yes.
What is it? Does that help solve the problem? Sorry, gtg.
No.
it is easy.
Explain...
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Maintain
What.
Have you tried 3 and 9? There's only 12 elements. Try them out. We will need more cerebral methods for \(Z_{975}\). Please state the multiplicative inverse of 10 in \(Z_{12}\). Are you SURE there is one?
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