The coefficient of z2 in the expansion of in the region 1 < |z| < 2
In the Laurent series expression of valid for 0 < |z - 1|< 1, the co-efficient of 1/(z−1)is
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In the Laurent expansion of f(z) = valid in the region 1 < |z| < 2, the co-efficient of 1/z2 is
The Laurent’s series of f(z) = z/((z2 + 1)(z2 + 4)) is, where |z| < 1
The first few terms in the Laurent series for in the region 1 ≤ |z| ≤ 2 and around z = 1 is
The Laurent series expansion of the function valid in the region 0 < |z| < 2, is given by
Find the Laurent expansion of f(z) = in the region 1 < z + 1 < 3
65 videos|120 docs|94 tests
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65 videos|120 docs|94 tests
|