(x+1)[x-(3-4i)][x-(3+4i)]=0

Simple and best practice solution for (x+1)[x-(3-4i)][x-(3+4i)]=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 (x+1)[x-(3-4i)][x-(3+4i)]=0 equation:

Simplifying
(x + 1)[x + -1(3 + -4i)][x + -1(3 + 4i)] = 0

Reorder the terms:
(1 + x)[x + -1(3 + -4i)][x + -1(3 + 4i)] = 0
(1 + x)[x + (3 * -1 + -4i * -1)][x + -1(3 + 4i)] = 0
(1 + x)[x + (-3 + 4i)][x + -1(3 + 4i)] = 0

Reorder the terms:
(1 + x)[-3 + 4i + x][x + -1(3 + 4i)] = 0
(1 + x)[-3 + 4i + x][x + (3 * -1 + 4i * -1)] = 0
(1 + x)[-3 + 4i + x][x + (-3 + -4i)] = 0

Reorder the terms:
(1 + x)[-3 + 4i + x][-3 + -4i + x] = 0

Multiply (1 + x) * [-3 + 4i + x]
(1[-3 + 4i + x] + x[-3 + 4i + x])[-3 + -4i + x] = 0
([-3 * 1 + 4i * 1 + x * 1] + x[-3 + 4i + x])[-3 + -4i + x] = 0
([-3 + 4i + 1x] + x[-3 + 4i + x])[-3 + -4i + x] = 0
(-3 + 4i + 1x + [-3 * x + 4i * x + x * x])[-3 + -4i + x] = 0

Reorder the terms:
(-3 + 4i + 1x + [4ix + -3x + x²])[-3 + -4i + x] = 0
(-3 + 4i + 1x + [4ix + -3x + x²])[-3 + -4i + x] = 0

Reorder the terms:
(-3 + 4i + 4ix + 1x + -3x + x²)[-3 + -4i + x] = 0

Combine like terms: 1x + -3x = -2x
(-3 + 4i + 4ix + -2x + x²)[-3 + -4i + x] = 0

Multiply (-3 + 4i + 4ix + -2x + x²) * [-3 + -4i + x]
(-3[-3 + -4i + x] + 4i * [-3 + -4i + x] + 4ix * [-3 + -4i + x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0
([-3 * -3 + -4i * -3 + x * -3] + 4i * [-3 + -4i + x] + 4ix * [-3 + -4i + x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0
([9 + 12i + -3x] + 4i * [-3 + -4i + x] + 4ix * [-3 + -4i + x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0
(9 + 12i + -3x + [-3 * 4i + -4i * 4i + x * 4i] + 4ix * [-3 + -4i + x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0

Reorder the terms:
(9 + 12i + -3x + [-12i + 4ix + -16i²] + 4ix * [-3 + -4i + x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0
(9 + 12i + -3x + [-12i + 4ix + -16i²] + 4ix * [-3 + -4i + x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0
(9 + 12i + -3x + -12i + 4ix + -16i² + [-3 * 4ix + -4i * 4ix + x * 4ix] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0

Reorder the terms:
(9 + 12i + -3x + -12i + 4ix + -16i² + [-12ix + 4ix² + -16i²x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0
(9 + 12i + -3x + -12i + 4ix + -16i² + [-12ix + 4ix² + -16i²x] + -2x * [-3 + -4i + x] + x²[-3 + -4i + x]) = 0
(9 + 12i + -3x + -12i + 4ix + -16i² + -12ix + 4ix² + -16i²x + [-3 * -2x + -4i * -2x + x * -2x] + x²[-3 + -4i + x]) = 0

Reorder the terms:
(9 + 12i + -3x + -12i + 4ix + -16i² + -12ix + 4ix² + -16i²x + [8ix + 6x + -2x²] + x²[-3 + -4i + x]) = 0
(9 + 12i + -3x + -12i + 4ix + -16i² + -12ix + 4ix² + -16i²x + [8ix + 6x + -2x²] + x²[-3 + -4i + x]) = 0
(9 + 12i + -3x + -12i + 4ix + -16i² + -12ix + 4ix² + -16i²x + 8ix + 6x + -2x² + [-3 * x² + -4i * x² + x * x²]) = 0

Reorder the terms:
(9 + 12i + -3x + -12i + 4ix + -16i² + -12ix + 4ix² + -16i²x + 8ix + 6x + -2x² + [-4ix² + -3x² + x³]) = 0
(9 + 12i + -3x + -12i + 4ix + -16i² + -12ix + 4ix² + -16i²x + 8ix + 6x + -2x² + [-4ix² + -3x² + x³]) = 0

Reorder the terms:
(9 + 12i + -12i + 4ix + -12ix + 8ix + 4ix² + -4ix² + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0

Combine like terms: 12i + -12i = 0
(9 + 0 + 4ix + -12ix + 8ix + 4ix² + -4ix² + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0
(9 + 4ix + -12ix + 8ix + 4ix² + -4ix² + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0

Combine like terms: 4ix + -12ix = -8ix
(9 + -8ix + 8ix + 4ix² + -4ix² + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0

Combine like terms: -8ix + 8ix = 0
(9 + 0 + 4ix² + -4ix² + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0
(9 + 4ix² + -4ix² + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0

Combine like terms: 4ix² + -4ix² = 0
(9 + 0 + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0
(9 + -16i² + -16i²x + -3x + 6x + -2x² + -3x² + x³) = 0

Combine like terms: -3x + 6x = 3x
(9 + -16i² + -16i²x + 3x + -2x² + -3x² + x³) = 0

Combine like terms: -2x² + -3x² = -5x²
(9 + -16i² + -16i²x + 3x + -5x² + x³) = 0

Solving
9 + -16i² + -16i²x + 3x + -5x² + x³ = 0

Solving for variable 'i'.

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

Add '-9' to each side of the equation.
9 + -16i² + -16i²x + 3x + -5x² + -9 + x³ = 0 + -9

Reorder the terms:
9 + -9 + -16i² + -16i²x + 3x + -5x² + x³ = 0 + -9

Combine like terms: 9 + -9 = 0
0 + -16i² + -16i²x + 3x + -5x² + x³ = 0 + -9
-16i² + -16i²x + 3x + -5x² + x³ = 0 + -9

Combine like terms: 0 + -9 = -9
-16i² + -16i²x + 3x + -5x² + x³ = -9

Add '-3x' to each side of the equation.
-16i² + -16i²x + 3x + -5x² + -3x + x³ = -9 + -3x

Reorder the terms:
-16i² + -16i²x + 3x + -3x + -5x² + x³ = -9 + -3x

Combine like terms: 3x + -3x = 0
-16i² + -16i²x + 0 + -5x² + x³ = -9 + -3x
-16i² + -16i²x + -5x² + x³ = -9 + -3x

Add '5x²' to each side of the equation.
-16i² + -16i²x + -5x² + 5x² + x³ = -9 + -3x + 5x²

Combine like terms: -5x² + 5x² = 0
-16i² + -16i²x + 0 + x³ = -9 + -3x + 5x²
-16i² + -16i²x + x³ = -9 + -3x + 5x²

Add '-1x³' to each side of the equation.
-16i² + -16i²x + x³ + -1x³ = -9 + -3x + 5x² + -1x³

Combine like terms: x³ + -1x³ = 0
-16i² + -16i²x + 0 = -9 + -3x + 5x² + -1x³
-16i² + -16i²x = -9 + -3x + 5x² + -1x³

Reorder the terms:
9 + -16i² + -16i²x + 3x + -5x² + x³ = -9 + -3x + 5x² + -1x³ + 9 + 3x + -5x² + x³

Reorder the terms:
9 + -16i² + -16i²x + 3x + -5x² + x³ = -9 + 9 + -3x + 3x + 5x² + -5x² + -1x³ + x³

Combine like terms: -9 + 9 = 0
9 + -16i² + -16i²x + 3x + -5x² + x³ = 0 + -3x + 3x + 5x² + -5x² + -1x³ + x³
9 + -16i² + -16i²x + 3x + -5x² + x³ = -3x + 3x + 5x² + -5x² + -1x³ + x³

Combine like terms: -3x + 3x = 0
9 + -16i² + -16i²x + 3x + -5x² + x³ = 0 + 5x² + -5x² + -1x³ + x³
9 + -16i² + -16i²x + 3x + -5x² + x³ = 5x² + -5x² + -1x³ + x³

Combine like terms: 5x² + -5x² = 0
9 + -16i² + -16i²x + 3x + -5x² + x³ = 0 + -1x³ + x³
9 + -16i² + -16i²x + 3x + -5x² + x³ = -1x³ + x³

Combine like terms: -1x³ + x³ = 0
9 + -16i² + -16i²x + 3x + -5x² + x³ = 0

The solution to this equation could not be determined.

See similar equations:

| (x/3)-8=(-12) | | 2(x-4)=7x-2-5x | | log(29-7x)=0 | | (x/3)-8=-12 | | ln(x)*(x^2+x)= | | 11/2-x=-21/2 | | y(-2x+10)=6y | | X(5-12)=3(x) | | 1-x=11/2 | | (2x^2-3x+4)(2x-3)= | | 1/2-x=5 | | 48-7x=2x-15 | | 4-3x=10-3 | | -4+8(x-5)=17x+4-9x | | 3xsq+6x+3= | | -3(x+4)+4=5(x+2)+5 | | -3+x=y | | cos(x+pi)+cos(x-pi)=0 | | 5x-10+2x=3x+5-x | | x+x+0.4x+(x+0.5x)+0.5x((x+0.5x)+0.5x)+0.75x=360 | | 6x-8-4x=5x+7+2x | | 6(2x-5)=10-4(x-10) | | 0=10z^2-9z | | -7(5x+8)+6=20 | | 15x-90/5=57 | | -2+5-(-3)= | | X-(-X)+Y= | | 6-1/5x=7 | | 7*x=63 | | 6.53-(-4.11)+7.92= | | -13y-56=0 | | logx=10-x/20 |

(x+1)[x-(3-4i)][x-(3+4i)]=0

Simple and best practice solution for (x+1)[x-(3-4i)][x-(3+4i)]=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.

Solution for (x+1)[x-(3-4i)][x-(3+4i)]=0 equation:

See similar equations:

Equations solver categories