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Byju's Answer
Standard XII
Mathematics
Many-One into Function
If z1 and z2 ...
Question
If z1 and z2 are two complex numbers such that |z1 + z2| = |z1| + |z2| Show that arg (z1) - arg (z2) = 0
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Similar questions
Q.
If
z
1
,
z
2
are two complex number such that
|
z
1
|
=
|
z
2
|
and arg
z
1
+
arg
z
2
=
0
then
z
1
,
z
2
and
Q.
If
z
1
,
z
2
are the complex numbers such that
|
z
1
+
z
2
|
=
|
z
1
|
+
|
z
2
|
then arg
z
1
−
arg
z
2
is
Q.
If
z
1
and
z
2
are two non-zero complex numbers such that
|
z
1
+
z
2
|
=
|
z
1
|
+
|
z
2
|
then arg
z
1
−
arg
z
2
is equal to
Q.
If
z
1
and
z
2
are two non-zero complex numbers such that
|
z
1
+
z
2
|
=
|
z
1
|
+
|
z
2
|
, then arg
z
1
–
arg
z
2
is equal to
Q.
If
z
1
and
z
2
are two nonzero complex number such that
|
z
1
|
+
|
z
2
|
=
|
z
1
+
z
2
|
then
a
r
g
z
1
−
a
r
g
z
2
is equal to
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