If - z-i - 2 and z0-13-5i- then the maximum value of - iz-z0 - is

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If | z-i |≤...

Question

If $| z - i | \leq 2$ and $z_{0} = 13 + 5 i$ , then the maximum value of $| i z + z_{0} |$ is

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Similar questions

| z - i | \leq 2

z_{0} = 13 + 5 i

| i z + z_{0} |

| z - i | \leq 2

z_{0} = 5 + 3 i

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{\frac{1}{| z - 1 |} : z \in S}

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\geq \sqrt{5}

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{\frac{1}{| z - 1 |} : z \in S}

\frac{4 - z_{0} -_{0}}{z -_{0} + 2 i}

| Z - i | \leq 2

Z_{1} = 5 + 3 i

| i Z + Z_{1} |

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