geometrikostopos-migadikon

Page 1

z 1:

z 2  1 :

( , )

(2,0)

=1

=1

z 0:

z  2  3i  1 :

z=0

z

(2,-3)

(0,0)

=1


) 2  z  3i  2 :

(-2,-3)

) 2  2z  3i  2 :

=2

 3  1,   2

) z 1  z i : (1,0)

(0,1) π

ππ

y= .

1

–3

=1

) z 1  z i : (-1,0)

(0,1) π

y=- .

2 –4


ππ

z 1  z i :

π

π

y=-x

(0,1)

(4,0) π

=5, =4

2 2

z

(-2,3)

.

z  4  z  4  10 : 2 =10.

z  2  3i  z  3  i :

C:

Υ(-4,0) 2

3 π

z  3  z  3  10 : (3,0)

2

Υ(-3,0) 2

4

2 =10.

π

z

2

y x  1 25 9

(3,-1)

y2 x  1 25 16 2

C:

π

=5, =3


(0,3)

z  3i  z  3i  10 : 2 =10.

π

=5, =3

2 2

C:

z

z  5i  z  5i  8 : π

2a  8

=4

π

2

 3.

2

4

π 2

2a  8

=4

π

(5,0)

2

y x C:  1 16 9

2

 3.

Υ(0,-5),

π

ππ

z 2

C:

π

C:

π oy

2

y x  1 16 9

π

z  5i  z  5i  8 :

Υ(-5,0),

π

2

z 2

π

z 5  z 5  8 :

y x  1 16 25

(0,5) 2

Υ(0,-3)

y 2 x2  1 π 16 9 xΥx



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