2.已知F1F_{1}F1,F2F_{2}F2是椭圆C:x2a2+y2b2=1(a>b>0)C:\frac{x^2}{a^2}+\frac{y^2}{b^2}=1(a>b>0)C:a2x2+b2y2=1(a>b>0)的两个焦点,∣F1F2∣=2\vert F_{1}F_{2}\vert =2∣F1F2∣=2,M(2,255)M({2,\frac{2\sqrt{5}}{5}})M(2,525)为CCC上一点.(1)求椭圆CCC的标准方程;(2)若PPP为CCC上一点,且∠F1PF2=30∘\angle F_{1}PF_{2}=30\circ∠F1PF2=30∘,求△F1PF2F_{1}PF_{2}F1PF2的面积.