If z-1-z-2- are two non zero complex numbers such that left - z-1-z-2- right -left - z-1- right -left - z-2- right - then the difference of the amplitude of the ratio of z-1 and z-2 equal todisplaystyle -pi displaystyle pi 0displaystyle frac-pi -2-

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Toppr Admin · Accepted Answer

Let z1-a-cosA-isinA-amp-z2-b-cosB-isinB-

If $z_{1}$ , $z_{2}$ are two non zero complex numbers such that $| z_{1} + z_{2} | = | z_{1} | + | z_{2} |$ then the difference of the amplitude of the ratio of $z_{1}$ and $z_{2}$ equal to
$- π$
$π$
$0$
$\frac{π}{2}$

Let $z_{1} = a (cos A + i sin A) & z_{2} = b (cos B + i sin B)$

If z1,z2 are two non zero complex numbers such that |z1+z2|=|z1|+|z2| then the difference of the amplitude of the ratio of z1 and z2 equal to−ππ0π2

Let z1=a(cosA+isinA)&z2=b(cosB+isinB)

If $z_{1}$ , $z_{2}$ are two non zero complex numbers such that $| z_{1} + z_{2} | = | z_{1} | + | z_{2} |$ then the difference of the amplitude of the ratio of $z_{1}$ and $z_{2}$ equal to
$- π$
$π$
$0$
$\frac{π}{2}$

Let $z_{1} = a (cos A + i sin A) & z_{2} = b (cos B + i sin B)$