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Nernst Equation

if a complex ...

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if a complex number z moves that mod real Z bar + mod imaginary Z is equal to root 3 then the area bounded by all such positions of Z is

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¯ z

¯ w

be complex numbers such that

z + w

purely imaginary and

z - w

ω

is any complex number such that

z ω = | z |^{2}

| z - ¯ z | + | ω + ¯ ω | = 4

ω

varies, then the area bounded by the locus of

z

z

be a complex number such that both real and imaginary parts of

\frac{z}{20}

\frac{20}{¯ z}

[0, 1]

. Then the area of the region in the complex plane that consists of all points

z

π = 3.14

z (\neq - 1)

is complex number such that

\frac{z - 1}{z + 1}

is purely imaginary, then

| z |

z

is a complex number not purely real such that imaginary part of

z - 1 + \frac{1}{z - 1}

is zero, then locus of

z

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