Let $$ z_{1}=1-2 i-i^{2} $$ and $$ z_{2}=x+y+i x $$ be two complex numbers such that $$ z_{1}=z_{2} $$. The quotient $$ y / x(y $$ divided by $$ x) $$ is given by

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Donnelly Mckenzie · Accepted Answer

The quotient $$ \frac{y}{x} $$ is -2.

Let \( z_{1}=1-2 i-i^{2} \) and \( z_{2}=x+y+i x \) be two complex numbers such that \( z_{1}=z_{2} \). The quotient \( y / x(y \) divided by \( x) \) is given by

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Let \( z_{1}=1-2 i-i^{2} \) and \( z_{2}=x+y+i x \) be two complex numbers such that \( z_{1}=z_{2} \). The quotient \( y / x(y \) divided by \( x) \) is given by

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