M is the mid point of Q and R so z(w+con[w])/2 and a complex number + it's conjugate = 2Re(w) therefore midpoint is z(2Re(w))/2 = zcos(2pi/3) which can be evaluated as -z/2
And the reason it's 1/2(Q+R) is because like having (x1,y1) (x2,y2) on a cartesian plane, complex numbers represent these on a complex plane in the form of complex numbers x1 + iy1, x2+ iy2, so finding midpoint is simply adding the 2 complex numbers and dividing by 2