can some one please help me? i will medal AND fan!!:)
\[C^-=\left[\begin{matrix}7&2\\3&1\end{matrix}\right]\], then? your idea?
how did you get that?
just take inverse of C
thats the inverse of c? could u show me how you got that?
let me call expert. @ganeshie8
C^- = 1/detC *{adjoint C}, you should know it, right?
oh ok.. but what do we do next?
I don't know, hihihi, just support you to find C^-
@Loser66 how do we use C-1 to decode the other matrix?
@phi ?
@AccessDenied ?
the code is Great work
if we call the phrase E (for encoded) and M the original (for message) they did CM = E (multiplied C times matrix M to get the encoded matrix)
\(C^-\)* the next matrix to get the new matrix, and then apply the table to get the word
so we divide them?
\[ C M = E \\ C^{-1} C M = C^{-1}E \\ M= C^{-1}E \]
do you know how to multiply matrices ?
yep :)
wait, does C stand for the original C , or the C-1?
C is code, C^- is encode
C is the original and \( C^{-1} \) is the inverse. Use the inverse
they even tell you "find C inverse and use it..." btw, to find the inverse of a 2 x 2 see http://www.mathsisfun.com/algebra/matrix-inverse.html and scroll down to the 2x2 example
so use C-1 as the C in the equation?
you will do this \[ M= C^{-1}E \] where C inverse is what Loser66 posted up above and E is the coded matrix
And M represents the original C right?
M will be 2 x 6 matrix of the message (that you will be able to read)
ooh ok so for now, i just multiply c^-1 with E?
yes. C^-1 goes in front of E (order matters)
oh ok! i will do that, and then can i have you check it when im done?:)
yes. But if you get the correct answer it will be obvious. if the message looks something like RQUTAP IUUYWX it is wrong!
lol oh yeah.. :) nvm then:) i'll just mention you if i get stuck:) thanks so much!!:)
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