(1+i)z=64i/3

Simple and best practice solution for (1+i)z=64i/3 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 (1+i)z=64i/3 equation:


x in (-oo:+oo)

z*(i+1) = (64*i)/3 // - (64*i)/3

z*(i+1)-((64*i)/3) = 0

z*(i+1)+(-64/3)*i = 0

z*(i+1)+(-64*i)/3 = 0

(3*z*(i+1))/3+(-64*i)/3 = 0

3*z*(i+1)-64*i = 0

3*i*z-64*i+3*z = 0

(3*i*z-64*i+3*z)/3 = 0

(3*i*z-64*i+3*z)/3 = 0 // * 3

3*i*z-64*i+3*z = 0

x belongs to the empty set

See similar equations:

| (1+i)z=64i/1.414213562 | | 7(3x-1)=91 | | 25x^2+35x+6=0 | | 35s^2+10s-50=0 | | 9.02x+3.55(7x-3)=12.05x+0.5612 | | x/6+x/5=11/30 | | 5x-22/-3=-6 | | V=(x-y)/z | | 7x^5y^3+56x^5=0 | | 7p+51=96 | | 4(2x-3)-8=9-(5x-6) | | 3(x-7)=x+15 | | 3C+8=20 | | 8y/15-2=8-5y/3 | | y=18-x^2+3x | | 8x-71=3x-11 | | 4x^2+4xy^2+y^4=0 | | -5x^4+80x^2=0 | | 54z-(40z+36)= | | 19a+11b+4c+5c-3b-6a= | | 4x^2+4xy^2+4y^4=0 | | 2x^3-5x^2-4x-12=0 | | 8n^2+16-42=0 | | 15=-4+7 | | (x-7)(x+9)= | | (45)/(5/6) | | 12-2k=16+2k | | 3n^2-48=0 | | 45/5/6 | | 42x-18=84 | | -20x+4y=32 | | (n+4)*10=90 |

Equations solver categories