701  imaginary
 2

Name : ____________________

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(1i)5
          ( 1i )

(3i)3
          (    )

(3i)3
          (    )

(3i)4
          (    )

(2i)5
          (    )

(1i)2
          (    )

(2i)2
          (    )

(1i)6
          (    )

(2i)5
          (    )

      +[   ] [   i]

(2i)5
          ( 32i )

(5i)1
          (    )

(5i)1
          (    )

(1i)6
          (    )

(1i)3
          (    )

(6i)1
          (    )

(2i)5
          (    )

(5i)2
          (    )

(2i)5
          (    )

      +[   ] [   i]

(2i)5
          ( 32i )

(1i)4
          (    )

(1i)4
          (    )

(1i)4
          (    )

(4i)3
          (    )

(1i)1
          (    )

(4i)2
          (    )

(2i)5
          (    )

(1i)2
          (    )

      +[   ] [   i]

(6i)1
          ( 6i )

(1i)6
          (    )

(4i)2
          (    )

(1i)5
          (    )

(4i)3
          (    )

(2i)5
          (    )

(4i)1
          (    )

(1i)6
          (    )

(1i)4
          (    )

      +[   ] [   i]

(1i)4
          ( 1 )

(2i)3
          (    )

(3i)2
          (    )

(5i)1
          (    )

(2i)2
          (    )

(2i)3
          (    )

(2i)3
          (    )

(3i)2
          (    )

(2i)5
          (    )

      +[   ] [   i]

++[      ] [     i]






imaginary 701


(1i)5
          ( 1i )
(3i)3
          ( -27i )
(3i)3
          ( -27i )
(3i)4
          ( 81 )
(2i)5
          ( 32i )
(1i)2
          ( -1 )
(2i)2
          ( -4 )
(1i)6
          ( -1 )
(2i)5
          ( 32i )
      +[   ] [   i]


(2i)5
          ( 32i )
(5i)1
          ( 5i )
(5i)1
          ( 5i )
(1i)6
          ( -1 )
(1i)3
          ( -1i )
(6i)1
          ( 6i )
(2i)5
          ( 32i )
(5i)2
          ( -25 )
(2i)5
          ( 32i )
      +[   ] [   i]


(2i)5
          ( 32i )
(1i)4
          ( 1 )
(1i)4
          ( 1 )
(1i)4
          ( 1 )
(4i)3
          ( -64i )
(1i)1
          ( 1i )
(4i)2
          ( -16 )
(2i)5
          ( 32i )
(1i)2
          ( -1 )
      +[   ] [   i]


(6i)1
          ( 6i )
(1i)6
          ( -1 )
(4i)2
          ( -16 )
(1i)5
          ( 1i )
(4i)3
          ( -64i )
(2i)5
          ( 32i )
(4i)1
          ( 4i )
(1i)6
          ( -1 )
(1i)4
          ( 1 )
      +[   ] [   i]


(1i)4
          ( 1 )
(2i)3
          ( -8i )
(3i)2
          ( -9 )
(5i)1
          ( 5i )
(2i)2
          ( -4 )
(2i)3
          ( -8i )
(2i)3
          ( -8i )
(3i)2
          ( -9 )
(2i)5
          ( 32i )
      +[   ] [   i]

++[      ] [     i]
imaginary 701   75 (11i )   -26 (111i )   -14 (1i )   -17 (-21i )   -21 (13i )   [[ -3 ]] [[ 115i ]]

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