If w=2129×381×5128w=2^{129}\times 3^{81}\times 5^{128}w=2129×381×5128, x=2127×381×5128x=2^{127}\times 3^{81}\times 5^{128}x=2127×381×5128, y=2126×382×5128y=2^{126}\times 3^{82}\times 5^{128}y=2126×382×5128, and z=2125×382×5129z=2^{125}\times 3^{82}\times 5^{129}z=2125×382×5129, then the order from smallest to largest is(A) w,x,y,zw, x, y, zw,x,y,z (B) x,w,y,zx, w, y, zx,w,y,z (C) x,y,z,wx, y, z, wx,y,z,w (D) z,y,x,wz, y, x, wz,y,x,w (E) x,w,z,yx, w, z, yx,w,z,y