 
			 
			MCQOPTIONS
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				This section includes 3 Mcqs, each offering curated multiple-choice questions to sharpen your Physics knowledge and support exam preparation. Choose a topic below to get started.
| 1. | There are 6 vectors: a, b, c, d, e, f. Simply the following expression: [ a(b . c) X (e . f)d ] X [ a – d ].‘X’ represents cross product while ’.‘ represents dot product. Vectors a & d are perpendicular. | 
| A. | 0 | 
| B. | (b . c)(e . f) [ d + a ]c) (b . c)(e . f) [ d – a ]d) (b . | 
| C. | X (e . f)d ] X [ a – d ].‘X’ represents cross product while ’.‘ represents dot product. Vectors a & d are perpendicular.a) 0b) (b . c)(e . f) [ d + a ]c) (b . c)(e . f) [ d – a ] | 
| D. | (b . c)(e . f) [ d X a ] | 
| Answer» C. X (e . f)d ] X [ a – d ].‘X’ represents cross product while ’.‘ represents dot product. Vectors a & d are perpendicular.a) 0b) (b . c)(e . f) [ d + a ]c) (b . c)(e . f) [ d – a ] | |
| 2. | Find the vector product (a X b) of the two given vectors: a = 2i + 3j + 4k, b = 3i + 5j. Here, i, j & k are unit vectors along three mutually perpendicular axes. | 
| A. | -20i + 12j + k | 
| B. | of the two given vectors: a = 2i + 3j + 4k, b = 3i + 5j. Here, i, j & k are unit vectors along three mutually perpendicular axes.a) -20i + 12j + kb) 10i + 6j + 1/2k | 
| C. | 20i – 12j – k | 
| D. | 10i – 6j -1/2k | 
| Answer» B. of the two given vectors: a = 2i + 3j + 4k, b = 3i + 5j. Here, i, j & k are unit vectors along three mutually perpendicular axes.a) -20i + 12j + kb) 10i + 6j + 1/2k | |
| 3. | Regarding the velocity of a particle in uniform circular motion about a fixed axis, select the correct option. w & r angular velocity and radius vectors respectively. ‘X’ & ‘ . ’ represent cross & dot products respectively. | 
| A. | v = r X w | 
| B. | v = w X r | 
| C. | v = w.r | 
| D. | w = v.r | 
| Answer» C. v = w.r | |