The imaginary part of(3÷2+√5i÷3)^2
Answers
Answered by
3
Answer:
z=
2i−1
3i
20
−i
19
=
2i−1
3(1)−(−i)))
=
−1+2i
3+i
=
−1+2i
3+i
×
−1−2i
−1−2i
=
(−1
2
)+2
2
−3−6i−i−2i
2
=
5
−1−7i
=
5
−1
−
5
7
i
Re(z)=−
5
1
and Im(z)=
5
−7
Answered by
0
Step-by-step explanation:
(3/2+√5i/3)^2
(3/2)^2+(√5i/3)^2+2.3/2.√5i/3
9/4+5i^2/9+√5i
9/4+5×(-1)/9+√5i
9/4-5/9+√5i
81-20/36+√5i
61/36+√5i
Therefore the imaginary part is √5i
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