Phương trình nào sau đây là phương trình đường tròn?

$\left( {3; + \,\infty } \right).$

$\left( { - \,\infty ;3} \right).$

$\left( { - \,3;3} \right).$

$\mathbb{R}.$

${\left( {x + 3} \right)^2} + {\left( {y - 1} \right)^2} = \sqrt 5 .$

${\left( {x - 3} \right)^2} + {\left( {y + 1} \right)^2} = \sqrt 5 .$

${\left( {x - 3} \right)^2} + {\left( {y + 1} \right)^2} = 5.$

${\left( {x + 3} \right)^2} + {\left( {y - 1} \right)^2} = 5.$

$x \in \left( {\dfrac{2}{3};1} \right).$

$x \in \left( { - \infty ;\dfrac{2}{3}} \right) \cup \left( {1; + \infty } \right).$

$x \in \left( {\dfrac{2}{3};1} \right].$

$x \in \left( { - \infty ;1} \right) \cup \left( {\dfrac{2}{3}; + \infty } \right).$

$S = \left( { - \,4; - \,1} \right).$

$S = \left( { - \,1; - \dfrac{1}{{11}}} \right).$

$S = \left( { - \,\infty ; - \dfrac{1}{{11}}} \right).$

$S = \left[ { - \dfrac{1}{{11}}; + \,\infty } \right).$

$2{x^2} + 3y > 0.$

${x^2} + {y^2} < 2.$

$x + {y^2} \ge 0.$

$x + y \ge 0.$

$\dfrac{{{x^2}}}{{100}} + \dfrac{{{y^2}}}{{81}} = 1$.

$\dfrac{{{x^2}}}{{34}} + \dfrac{{{y^2}}}{{25}} = 1$.

$\dfrac{{{x^2}}}{{25}} + \dfrac{{{y^2}}}{9} = 1$

$\dfrac{{{x^2}}}{{25}} - \dfrac{{{y^2}}}{{16}} = 1$.