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A unit vector is represented by a i ^ +b j ^ +c k^ . If a =0.6 and b=0.8 find c
since, a i^ + bj^ + ck^ is a unit vector, root(a2 +b2 +c2) =1a2+b2+c2=10.62 + 0.82 + c2 =10.36 + 0.64+ c2 =11 +c2 =1c2 =0thus, c =0
since, a i^ + bj^ + ck^ is a unit vector, root(a2 +b2 +c2) =1a2+b2+c2=10.62 + 0.82 + c2 =10.36 + 0.64+ c2 =11 +c2 =1c2 =0thus, c =0jk
root(a2 +b2 +c2) =1a2+b2+c2=10.62 + 0.82 + c2 =10.36 + 0.64+ c2 =11 +c2 =1c2 =0thus, c =0 hju ..............................................................................................
since, a i^ + bj^ + ck^ is a unit vector, root(a2 +b2 +c2) =1a2+b2+c2=10.62 + 0.82 + c2 =10.36 + 0.64+ c2 =11 +c2 =1c2 =0
since, a i^ + bj^ + ck^ is a unit vector, root(a2 +b2 +c2) =1a2+b2+c2=10.62 + 0.82 + c2 =10.36 + 0.64+ c2 =11 +c2 =1c2 =0 ….
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