If the complex number z-x- iy satisfies the condition -z-1-1- then z lies onA- y - axisB- X-axisC- circle with centre -1-0 and radiusD- none of these

The correct option is C circle with centre ( 1, 0) and radius circle with centre ( 1, 0) and radius ...

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Modulus of a Complex Number

If the comple...

Question

If the complex number z = x + iy satisfies the condition |z + 1| = 1, then z lies on

x-axis

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circle with centre (-1, 0) and radius

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y - axis

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none of these

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Solution

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Similar questions

z = x + i y

|z + 1| = 1

The complex number z which satisfies the condition $∣ ∣ \frac{i + z}{i - z} ∣ ∣ = 1$ lies on

|\frac{i + z}{i - z}| = 1

z = x + i y

∣ \frac{z - 5 i}{z + 5 i} ∣= 1

z = x + i y

\frac{| z - 5 i |}{| z + 5 i |} = 1

z

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