If - z 1-12 and - z 2-3-4 i -5- then the minimum value of - z 1- z 2- is A- NB- 2C- 5

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Distance formula using Complex Numbers

If | z 1|=12 ...

Question

If $| z_{1} | = 12$ and $| z_{2} - 3 - 4 i | = 5$ , then the minimum value of $| z_{1} - z_{2} |$ is .

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Similar questions

z_{1}, z_{2}

| z_{1} |

| z_{2} - 3 - 4 i | = 5

| z_{1} - z_{2} |

For all complex numbers $Z_{1}, Z_{2}$ satisfying | $Z_{1}$ | = 12 and | $Z_{2} - 3 - 4 i |$ = 5 , the minimum value of | $Z_{1} - Z_{2}$ | is

z_{1}, z_{2}

| z_{1} | = 12

| z_{2} - 3 - 4 i | = 5

| z_{1} - z_{2} |

z_{1}

z_{2}

| z_{1} | = 12

| z_{2} - 3 - 4 i | = 5.

| z_{1} - z_{2} |

z_{1}, z_{2}

| z_{1} | = 12

| z_{2} - 3 - 4 i | = 5

| z_{1} - z_{2} |

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