`z_(1) "the"z_(2) "are two complex numbers such that" |z_(1)| = |z_(2)|`. "and"
arg `(z_(1)) + arg (z_(2) = pi," then show that "z_(1) = - barz_(2).`

If z_(1)andz_(2) are two complex numbers such that |z_(1)|=|z_(2)| and arg(z_(1))+arg(z_(2))=pi, then show that z_(1),=-(z)_(2)

If z_(1)-z_(2) are two complex numbers such that |(z_(1))/(z_(2))|=1 and arg (z_(1)z_(2))=0, then

Let | z_ (1) | = | z_ (2) | and arg (z_ (1)) + arg (z_ (2)) = (pi) / (2) then

If |z_(1)|=|z_(2)| and arg (z_(1))+"arg"(z_(2))=0 , then

If |z_1| = |z_2| and "arg" (z_1) + "arg" (z_2) = pi//2, , then

If z_(1) and z_(2) are to complex numbers such that two |z_(1)|=|z_(2)|+|z_(1)-z_(2)| , then arg (z_(1))-"arg"(z_(2))

If z_(1), and z_(2) are the two complex numbers such that|z_(1)|=|z_(2)|+|z_(1)-z_(2)| then find arg(z_(1))-arg(z_(2))

State true or false for the following. Let z_(1) " and " z_(2) be two complex numbers such that |z_(2) + z_(2)| = |z_(1) | + |z_(2)| , then arg (z_(1) - z_(2)) = 0