The magnitudes of two vectors \overline{A} and \overline{B} are A and B respectively, the magnitude of their resultant vector \overline{R} is R. If \theta is the angle between the vectors \overline{A} and \overline{B}, the angle made by the vector \overline{R} with the vector \overline{A} is \alpha, then

Correct Answer is : R=Bsinθsinα

R=\frac{B \sin \alpha}{ \sin \theta}

{\R}=\frac{ {\A} \sin \alpha}{ \sin \theta}

{\R}=\frac{ {\B} \sin \theta}{ \sin \alpha}

{\R}=\frac{ {\A} \sin \theta}{ \sin \alpha}

AP EAPCET Medical 19 May 2025 Shift 2 Paper

Question : 83 of 160

Marks: +1, -0

The magnitudes of two vectors A and B are A and B respectively, the magnitude of their resultant vector R is R. If θ is the angle between the vectors A and B, the angle made by the vector R with the vector A is α, then

R=‌
Bsin‌α
sin‌θ
R=‌
Asin‌α
sin‌θ
R=‌
Bsin‌θ
sin‌α
R=‌
Asin‌θ
sin‌α

Validate

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