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Question
In parallelogram law of vectors, the direction of resultant vector is given by ______.
Options
tan α = \[\frac{Q\cos\theta}{P+Q\sin\theta}\]
tan α = \[\frac{Q\sin\theta}{P+Q\cos\theta}\]
tan α = \[\frac{P\sin\theta}{P+Q\cos\theta}\]
tan α = \[\frac{P\cos\theta}{P+Q\cos\theta}\]
MCQ
Fill in the Blanks
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Solution
In parallelogram law of vectors, the direction of resultant vector is given by tan α = \[\frac{Q\sin\theta}{P+Q\cos\theta}\].
Explanation:
When two vectors P and Q are inclined at angle θ, the resultant makes angle α with P, where the perpendicular component of Q is Q sin θ and the total horizontal component is P + Q cos θ.
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