I would start by letting z1= a1+ i b1
and z2= a2+ i b2
and the definition of complex conjugate
conj( a+ bi) = a- bi
and conj(a-bi) = a + bi
OpenStudy (phi):
for (d), I would use
| z |^2 is z*conj(z)
OpenStudy (phi):
the line over the z means complex conjugate
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OpenStudy (phi):
try (a)
with z1= a1+ i b1
and z2= a2+ i b2
z1+z2 = (a1+a2) + i (b1+b2)
the complex conjugate of that is
(a1+a2) - i (b1+b2)
now do the right side
conj(z1) + conj(z2)
OpenStudy (anonymous):
Thanks I got a and b now! I don't understand c though at all
OpenStudy (anonymous):
Re means real part and Im means imaginary part. For example, let z = a+bi, Re(z) = a and Im(z) = b.
OpenStudy (anonymous):
Is this clear?
OpenStudy (anonymous):
Yep!Just did C and I think I got D as well! Thank you guys!
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