What is the answer to x+iy=sqrt(x^2+(-y)^2) ?

The answer to x+iy=sqrt(x^2+(-y)^2) is No Solution

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x+iy=sqrt(x^2+(-y)^2)

x + i y = x^{2} + (- y)^{2}

No Solution

Solution steps

x + i y = x^{2} + (- y)^{2}

Rewrite

x^{2} + (- y)^{2}

in standard complex form:

x^{2} + (- y)^{2} + 0 i

x + i y = x^{2} + (- y)^{2} + 0 i

Complex numbers can be equal only if their real and imaginary parts are equalRewrite as system of equations:

[x = x^{2} + (- y)^{2} y = 0]

[x = x^{2} + (- y)^{2} y = 0] : No Solution

No Solution

7 r = 3 t^{2} i - 2 j

i z^{2} - (2 + 3 i) z + 1 + 5 i = 0

(x + y i)^{2} = 5 + 12 i

z^{2} (3 - i) + 5 (1 - i) (1 + i) + 2 + 16 i = 0

y, s i x^{2} + y^{2} = z^{2}

What is the answer to x+iy=sqrt(x^2+(-y)^2) ?
The answer to x+iy=sqrt(x^2+(-y)^2) is No Solution