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Negation of the statement $\forall \mathrm{x} \in \mathrm{R}, \mathrm{x}^2+1=0$ is
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The correct answer is:
$\exists x \in R$ such that $x^2+1 \neq 0$
$$
\text { Negation of }\left(\forall x \in R, x^2+1=0\right) \text { is } \exists x \in R \text {, such that } x^2+1 \neq 0
$$
\text { Negation of }\left(\forall x \in R, x^2+1=0\right) \text { is } \exists x \in R \text {, such that } x^2+1 \neq 0
$$
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