If -z- - 1 then the minimum and maximum value of -z - 3- are

The correct option is D 2, 4Using triangle inequality ||z| #160;|3|| ≤ |z 3| ≤ |z| + |3| ⇒ |1 3| ≤ |z 3| ≤ 1 + 3 ⇒ 2 ≤ |z 3| ≤ 4 ...

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Equation of Circle in Complex Form

If |z| ≤ 1 ...

Question

If $| z | \leq 1$ then the minimum and maximum value of |z - 3| are

4, 2

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3, 4

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4, 6

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2, 4

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Solution

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Similar questions

| z + 3 | \leq 3

| z |

| z - 1 |

| z + 1 |

Z_{1} = 3 + 4 i

| Z_{2} | = 1

| Z_{1} + Z_{2} |

| Z_{1} + Z_{2} |

| z - 1 | \leq 4

| z - 3 |

| z - 1 | \leq 3

| z + 4 |

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