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(B) The resultant vector $R = A + B$ is always closer to the vector with the larger magnitude.If $A > B$,the resultant is closer to $A$,meaning the an

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$\alpha > \beta$ if $A < B$

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(B) The resultant vector $R = A + B$ is always closer to the vector with the larger magnitude.If $A > B$,the resultant is closer to $A$,meaning the angle $\alpha$ with $A$ is smaller than the angle $\beta$ with $B$ (i.e.,$\alpha If $A  \beta$).If $A = B$,the resultant bisects the angle between them,so $\alpha = \beta$.Therefore,the statement $\alpha > \beta$ if $A < B$ is correct.

The resultant of two vectors $A$ and $B$ makes an angle $\alpha$ with $A$ and $\beta$ with $B$. Which of the following is correct?

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