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![[Post New]](/templates/default/images/icon_minipost_new.gif) 20 Jul 2007 15:51:57 IST
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A = 2i + 3 j B= i + j The component of vector A perpendicular to vector B and in the same plane is??
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God has given you one face, and you
make yourself another.
~William Shakespeare
You were born an original. Don't die a copy.
~John Mason |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 20 Jul 2007 16:09:21 IST
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i think that we can get in this way..........formula is [AB]/[B] so, [AB] is root13 and [B]is root2 so we get result as root of 13/2 ..................pls rate me if i'm not wrong...........
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 20 Jul 2007 16:33:41 IST
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Options are :
1/ 2 (j-i)
3/ 2 (j-i)
5/ 2 (j-i)
7/ 2 (j-i)
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God has given you one face, and you
make yourself another.
~William Shakespeare
You were born an original. Don't die a copy.
~John Mason |
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 20 Jul 2007 17:44:02 IST
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unit vector perpendicular to i+j is given by 1/  2(j-i) [or i-j ] therefore mag of component of A is given by (2i+3j).1/  2(j-i) =(3-2)/  2=1/  2. therefore the vector is 1/  2(1/  2(j-i)) = 1/2(j-i) hence option a is right
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 22 Jul 2007 10:39:29 IST
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is tht not zero?..cos compenent of A prpendicular to B....so magnitude of Acos90 ...so its zero.....im confused plzz tell me which one correct
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![[Post New]](/templates/default/images/icon_minipost_new.gif) 22 Jul 2007 18:50:44 IST
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u read the whole que wrong, the vector is perpendicular to B and not to A.
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If angle btwn A and B is @. vector component of A prpndicular to B is Asin@. frm cross product rule ABsin@ = |AXB| Asin@ = |AXB| / |B| [this is for the magnitude of the component only, direction is either (j-i) or (i-j)] AXB = +k or -k |AXB|= 1 |B| =  2 so Asin@= 1/  2(j-i) option (A)
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