A parametric representation of the curve of intersection of the two surfaces 4x² + y² + z² = 8 and is given by which of the following vector equations? A) r = 2cos(t) i + sin(t) j - 2 k, 0 $\le$ t $\le$ 2$\pi$ B) r = 2cos(t) i + sin(t) j + 2 k, 0 $\le$ t $\le$ 2$\pi$ C) r = cos(t) i + 2sin(t) j +2 k, 0 $\le$ t $\le$ $\pi$ D) r = cos(t) i + 2sin(t) j - 2 k, 0 $\le$ t $\le$ 2$\pi$ E) r = 2cos(t) i + sin(t) j - 2 k, 0 $\le$ t $\le$ $\pi$

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The Answer of A parametric representation of the curve of intersection of the two surfaces 4x² + y² + z² = 8 and is given by which of the following vector equations? A) r = 2cos(t) i + sin(t) j - 2 k, 0 $\le$ t $\le$ 2$\pi$ B) r = 2cos(t) i + sin(t) j + 2 k, 0 $\le$ t $\le$ 2$\pi$ C) r = cos(t) i + 2sin(t) j +2 k, 0 $\le$ t $\le$ $\pi$ D) r = cos(t) i + 2sin(t) j - 2 k, 0 $\le$ t $\le$ 2$\pi$ E) r = 2cos(t) i + sin(t) j - 2 k, 0 $\le$ t $\le$ $\pi$

A Parametric Representation of the Curve of Intersection of the Two