The value of curl of the vector $V = (xyz)i + (3x^2y)j + (xz² - y^2z)k$ at the point (2, -1, 1) is
- A. $2i + 3j + 14k$
- B. $2i - 3j + 14k$
- C. $2i + 3j - 14k$
- D. $2i - 3j - 14k$
Answer: D. $2i - 3j - 14k$
Explanation: Computing $\nabla \times V$ at the given point results in $2i - 3j - 14k$.