设椭圆 E:x2a2+y2b2=1(a>b>0)E : \frac{{x}^{2}}{{a}^{2}} + \frac{{y}^{2}}{{b}^{2}} = 1\left( {a > b > 0}\right)E:a2x2+b2y2=1(a>b>0) 的左右焦点为 F1,F2{F}_{1},{F}_{2}F1,F2 ,右顶点为 A\mathrm{A}A ,已知点 PPP 在椭圆 EEE 上,若 ∠F1PF2=90∘,∠PAF2=45∘\angle {F}_{1}P{F}_{2} = {90}^{ \circ },\angle {PA}{F}_{2} = {45}^{ \circ }∠F1PF2=90∘,∠PAF2=45∘ ,则椭圆 EEE 的离心率为( )A. 57\frac{5}{7}75B. 63\frac{\sqrt{6}}{3}36C. 2−22 - \sqrt{2}2−2D. 3−1\sqrt{3} - 13−1