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We consider the $\mu$-densities spaces $\mathcal{F}_\mu$ with$\mu\in\mathbb{R}$, we compute the space$\mathrm{H}^1_\mathrm{diff}(\mathfrak{aff}(1),\mathrm{D}_{\lambda,\mu})$ where$\lambda=(\lambda_1,\dots,\lambda_n)\in\mathbb{R}^n$ and$\mathrm{D}_{\lambda,\mu}$ is the space of $n$-ary differential operators from$\mathcal{F}_{\lambda_1}\otimes\cdots\otimes\mathcal{F}_{\lambda_n}$ to$\mathcal{F}_\mu$. We also compute the super analog space$\mathrm{H}^1_\mathrm{diff}(\mathfrak{aff}(1|1),\mathfrak{D}_{\lambda,\mu})$.

Cohomology of $\mathfrak {aff}(1)$ and $\mathfrak {aff}(1|1)$ acting on  the space of $n$-ary differential operators on the superspace  $\mathbb{R}^{1|1}$