z^3+3iz^2-3z=0

Simple and best practice solution for z^3+3iz^2-3z=0 equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for z^3+3iz^2-3z=0 equation:


Simplifying
z3 + 3iz2 + -3z = 0

Reorder the terms:
3iz2 + -3z + z3 = 0

Solving
3iz2 + -3z + z3 = 0

Solving for variable 'i'.

Move all terms containing i to the left, all other terms to the right.

Add '3z' to each side of the equation.
3iz2 + -3z + 3z + z3 = 0 + 3z

Combine like terms: -3z + 3z = 0
3iz2 + 0 + z3 = 0 + 3z
3iz2 + z3 = 0 + 3z
Remove the zero:
3iz2 + z3 = 3z

Add '-1z3' to each side of the equation.
3iz2 + z3 + -1z3 = 3z + -1z3

Combine like terms: z3 + -1z3 = 0
3iz2 + 0 = 3z + -1z3
3iz2 = 3z + -1z3

Divide each side by '3z2'.
i = z-1 + -0.3333333333z

Simplifying
i = z-1 + -0.3333333333z

See similar equations:

| -7+x+4+4x=x-3+6+3x | | -1/2x+2=5 | | -5x-45=7x+3 | | 4=.5x | | 2y-y-y+x=-13 | | 2y-7-7+x=-13 | | y+2x-y=18 | | 4(x+2)-3(x+5)-2(2-x)=4 | | 9y+3=5y+15 | | 2x22/7 | | -x-7=5x+-11-7x | | 3=.5x | | 10x+3x=169 | | (z+i)^3-((1-i)/(1+i)) | | 10+3x=169 | | 10x+x=100+69 | | (z+i)^3=(1-i)/(1+i) | | 10x+5+0=-5x+80 | | 6v-32=10v | | 100x-89x=21 | | 3.5*ln(x)=ln(80) | | 2(x-7)=3(x+8) | | n(17+5n)=900 | | 6x-4=-2x+28 | | 3x=-5/6 | | 5x+8=-10+3 | | x-5/12x-3/7(x-5/12x)=8700 | | 7/3x+5/3=-3 | | 1/6(-5/3)=x | | 3(2x+7)-9=0 | | 2xsquared-15x+6=41 | | 3j-6=j+7 |

Equations solver categories