Solve (z-i)+(z+i)+(z-1)+(z-1)

Since we are dealing with complex numbers and taking its modulus, we can rewrite (z-i)=((-1)(i-z))=(i-z) doing the same for (z-1)=(1-z) we get (i-z)+(z+i)+(1-z)+(z-1)=(i+i+z-z+1+1+z-z) =(2i+2)=4 as we are taking its modulus.

YZ

Related Further Mathematics A Level answers

All answers ▸

By using an integrating factor, solve the differential equation dy/dx + 4y/x = 6x^-3 (6 marks)


explain the eigenvalue problem


When and how do I use proof by induction?


Find the reflection of point P(2,4,-6) in the plane x-2y+z=6