What are the solutions to the equation (z+5)^2=-10 ?

The solutions to the equation (z+5)^2=-10 are z=sqrt(10)i-5,z=-sqrt(10)i-5

Find the zeros of (z+5)^2=-10

The zeros of (z+5)^2=-10 are z=sqrt(10)i-5,z=-sqrt(10)i-5

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(z + 5)^{2} = - 10

z = 10 i - 5, z = - 10 i - 5

Solution steps

(z + 5)^{2} = - 10

For

(g (x))^{2} = f (a)

the solutions are

g (x) = f (a), - f (a)

Solve

z + 5 = - 10 : z = 10 i - 5

Solve

z + 5 = - - 10 : z = - 10 i - 5

The solutions to the quadratic equation are:

z = 10 i - 5, z = - 10 i - 5

- x^{2} + 4 x - 2 = 0

(32 - 8)^{2}

1 \leq y < 4

- 2 x + 5 = 13

\frac{\frac{2}{9}}{( - \frac{6}{5} )}

What are the solutions to the equation (z+5)^2=-10 ?
The solutions to the equation (z+5)^2=-10 are z=sqrt(10)i-5,z=-sqrt(10)i-5
Find the zeros of (z+5)^2=-10
The zeros of (z+5)^2=-10 are z=sqrt(10)i-5,z=-sqrt(10)i-5