Axiom

(36)  y = \sqrt{\frac{e^{x^{2}} + e^{(−x^{2})}}{x \sqrt{3} − \sqrt{2}}}

Macsyma

y = \sqrt{\frac{e^{x^{2}} + e^{−x^{2}}}{\sqrt{3} x − \sqrt{2}}}

Maple

y = \sqrt{\frac{e^{x^{2}} + e^{−x^{2}}}{\sqrt{3}x − \sqrt{2}}}

Mathematica

y = \sqrt{\frac{e^{−x^{2}} + e^{x^{2}}}{−\sqrt{2} + \sqrt{3} x}}

MuPAD

y = \sqrt{\frac{exp (x^{2}) + exp (−x^{2})}{−\sqrt{2} + x\sqrt{3}}}

Reduce

\sqrt{(e^{2x^{2}} + 1) / (e^{x^{2}} \sqrt{3}x − e^{x^{2}} \sqrt{2})}

\sqrt{(exp (x^{2}) + exp (−x^{2})) / (\sqrt{3}x − \sqrt{2})}

y = \sqrt{\frac{e^{2·x^{2}} + 1}{e^{x^{2}} · \sqrt{3} · x − e^{x^{2}} · \sqrt{2}}}