MCQ
Let $D=\left|\begin{array}{ccc}\sin \theta \cdot \cos \phi & \sin \theta \cdot \sin \phi & \cos \theta \\ \cos \theta \cdot \cos \phi & \cos \theta \cdot \sin \phi & -\sin \theta \\ -\sin \theta \cdot \sin \phi & \sin \theta \cdot \cos \phi & 0\end{array}\right|$ then
- AD is independent of θ
- ✓D is independent of φ
- CD is a constant
- D$\frac{d D}{d}$ at $\theta=\frac{\pi}{2}$ is equal to 0