2. Let C be the curve (an ellipse) obtained by intersecting the plane z = 3x and the cylinder r² + y² = 1, oriented counter-clockwise when viewed from above. Let S be the inside of this ellipse, oriented upward, and F(x, 2, 2y). Verify Stokes' Theorem by computing both the line integral F⚫dr and the surface integral ff curlF⚫nd.S. S