I need help with a problem. we need to find the Laurent series in this problem.
we have the partial fraction
f(z) = 4/z((1/1+z) + (1/2-z). Now it says, for 0 < |z| < 1, we expand each of the fractions in the parenthesis in powers of z. This gives:
f(z) = -3 + 9z/2 - 15z^2/4 + 33z^3/8 + ...... + 6/z
can you please tell me how are we getting this expansion?? i really need your help. i have a final coming up.
thanks a lot for your support.
Use a geometric series expansion like this
Originally Posted by sonaiarko