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    				| 1. | The component of vector `A=a_(x)hati+a_(y)hatj+a_(z)hatk` and the directioin of `hati-hatj` isA. `a_(x)-a_(y)+a_(z)`B. `a_(x)-a_(y)`C. `(a_(x)-a_(y))//sqrt(2)`D. `(a_(x)+a_(y)+a_(z))` | 
| Answer» (c) Let `B=hati-hatj` Then component of vector `A` along `B=(A.B)/(|B|)` `=((a_(x)hati+a_(y)hatj+a_(z)hatk).(hati-hatj))/(|hati-hatj|)=(a_(x)-a_(y))/(sqrt(2))` | |