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|(1+i, 1-i, i), (1-i, i, 1+i), (i, 1+i, ...

`|(1+i, 1-i, i), (1-i, i, 1+i), (i, 1+i, 1-i)|=`

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|(1+i,1-i,1),(1-i,1,1+i),(1,1+i,1-i)|=

Find |(1+i, 1-i),(1-i, 1+i)|

1+i,1-i,i1-i,i,1+ii,1+i,1-i]|=

The determinant Delta=|(1,1+i,i),(1+i,i,1),(i,1,1+i)| equals

If i= sqrt(-1) , prove that following (x+1+ i) (x + 1- i) (x-1 + i) (x-1-i)= x^(4) + 4

Find the minors of the diagonal elements of the determinant |{:(1,i,-i),(-i,1,i),(1,-i,i):}|

Find the value of | [ 2 + i , 2 - i ] , [ 1 + i , 1 - i ] | is

Delta = |{:(a,4-i,1-i),(4+i,b,3+i),(1-i,3-i,c):}| is always