Given below in column I are the relations between vectors a, b and c and in column II are the orientations of a, b and c in the XY plane. Match the relation in column I to correct orientations in column II

This is a Short Answer Type Questions as classified in NCERT Exemplar

Explanation – here A and B vectors are joint by head and tail. So C= A+B

(a) from fig iv it is clear that c=a+b

(a) From fig iii it is clear that c+b=a so a-c=b

(b) From fig I it is clear that b=a+c so b-a =c

(c) From ii it is clear that -c= a+b so a+b+c=0

 

<p>This is a Short Answer Type Questions as classified in NCERT Exemplar</p><p><picture><img src="https://images.shiksha.com/mediadata/images/articles/1745403862phpoB0OhM.jpeg" alt="" width="349" height="435"></picture></p><p><strong>Explanation –</strong> here A and B vectors are joint by head and tail. So C= A+B</p><p> (a) from fig iv it is clear that c=a+b</p><div><div><picture><img src="https://images.shiksha.com/mediadata/images/articles/1745403933phpgUSy00.jpeg" alt="" width="175" height="151"></picture></div><div><p><strong> (a) </strong>From fig iii it is clear that c+b=a so a-c=b</p><p><strong> (b)</strong> From fig I it is clear that b=a+c so b-a =c</p><p><strong> (c)</strong> From ii it is clear that -c= a+b so a+b+c=0</p></div></div><p>&nbsp;</p>

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