If z1 and z2 are two complex number, prove that. arg(z1z2) = arg(z₁) + arg(z2)

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`arg(z_1z_2)=arg(z_1)+arg(z_2)` `arg(z_1z_2)=arg(z_1)+arg(z_2)`
`arg(z_1/z_2)=arg(z_1)-arg(z_2)` `arg(z_1/z_2)=arg(z_1)-arg(z_2)`
Complex Numbers Lect 3 | Arg(z1,z2) = Arg(z1) + Arg(z2) | Degree Engineering Maths in Hindi | CVPDE Complex Numbers Lect 3 | Arg(z1,z2) = Arg(z1) + Arg(z2) | Degree Engineering Maths in Hindi | CVPDE
+2 | Theorem : 01 | arg(z1z2) = argz1 + argz2 | Complex Numbers | Class 12 | State Board | ram maths +2 | Theorem : 01 | arg(z1z2) = argz1 + argz2 | Complex Numbers | Class 12 | State Board | ram maths
Properties of Argument. Arg(z1. z2) = Arg(z1) +Arg(z2), Arg(z1/z2) = Arg(z1) - Arg(z2). Properties of Argument. Arg(z1. z2) = Arg(z1) +Arg(z2), Arg(z1/z2) = Arg(z1) - Arg(z2).
|z1z2| = |z1||z2| |z1z2| = |z1||z2|
Prove that |Z1+Z2|≤ |Z1|+|Z2| and |Z1+Z2|≥ ||Z1|-|Z2|| for Complex Numbers Prove that |Z1+Z2|≤ |Z1|+|Z2| and |Z1+Z2|≥ ||Z1|-|Z2|| for Complex Numbers
If z_1 and z_2 be any two complex numbers such that |z_1+z_2 |=|z_1 |+|z_2 |, then arg〖 z〗_1-arg If z_1 and z_2 be any two complex numbers such that |z_1+z_2 |=|z_1 |+|z_2 |, then arg〖 z〗_1-arg