Solve the equation : z^{6}-1=^6 giving your answers in the form of a + jb. Show that there can be only be 8 distinct roots.

Solve the equation : z^{6}-1=^6 giving your answers in the form of a + jb. Show that there can be only be 8 distinct roots.

Find the locus of the following: arg(z-3) - arg(z+2) = pi/6 So far THis is what I have done: 1. I have plotted the two points (on the complex plane)---> (-2,0) and (3,0) 2. Now the locus would go in a circle, with these two points on the circumference. 3. Then I put the angle that is...

Determine a complex number z=x+iy that satisfies the equation 3z -iZ = 16 Where z = complex number and Z=its conjugate. Can't seem to crack the algebra in this one.. probably some obvious way to it that I missed no doubt..

so I'm totally lost! The question is -6(u + 5)squared =120 so do I distribute or do I divide by six? if you can help please email or I'm me at [email protected]