MCQ
Let $\text{P}$ and $\text{Q}$ be $3\times3$ matrices with $\text{P}\neq\text{Q}.$ If $\text{P}^3=\text{Q}^3$ and $\text{P}^2\text{Q}=\text{Q}^2\text{P}$ then determinant of $(\text{P}^2+\text{Q}^2)$ is equal to:
- A-2
- B1
- ✓0
- D-1
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$( S_{1})$: $2|\hat{ a } \times \hat{ b }|=|\hat{ a }-\hat{ b }|$
$(S_{2})$ : The projection of $\hat{a}$ on $(\hat{a}+\hat{b})$ is $\frac{1}{2}$