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NEET UG PHYSICS MCQ: MOTION IN PLANE

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Understanding +4 | -1
Statement-I: The value of i^(j^×k^)+j^(k^×i^)+k^⋅(i^×j^)\hat{\mathrm{i}}(\hat{\mathrm{j}} \times \hat{\mathrm{k}})+\hat{\mathrm{j}}(\hat{\mathrm{k}} \times \hat{\mathrm{i}})+\hat{\mathrm{k}} \cdot(\hat{\mathrm{i}} \times \hat{\mathrm{j}}) is equal to 3
Statement-II: If a^,b^,c^\hat{a}, \hat{b}, \hat{c} are mutually perpendicular unit vectors, then [a^,b^,c^]=1[\hat{a}, \hat{b}, \hat{c}]=1
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Correct option: A
Statement-I is true and statement-II is true
Statement-I is true because the scalar triple product simplifies to 3. Statement-II is true because the scalar triple product of mutually perpendicular unit vectors is 1.

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