Cohomology groups of the dihedral groups with coefficients in its cyclic subgroup of index $2$

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The group cohomology of the dihedral groups with coefficients in $\mathbb{Z}$ is given in (the references of) this question:

Group cohomology of dihedral groups

question: How to compute the cohomology groups of the dihedral groups with coefficients in its cyclic subgroup of index $2$ by applying the universal coefficiant theorem to the aforementioned results?