Let `overset(rightarrow)a=alphahati+2hatj+betahatk` `overset(rightarrow)a` lies in a plane of `overset(rightarrow)b & overset(rightarrow)c` `overset(rightarrow)b=hati+hatj` & `overset(rightarrow)(c)=hati-hatj+4hatk` and `overset(rightarrow)a` bisectors angle between `overset(rightarrow)b & overset(rightarrow)c` then
Let overset(rarr)C = overset(rarr)A+overset(rarr)B then :
If overset(rarr)A=overset(rarr)B+overset(rarr)C and the magnitude of overset(rarr)A, overset(rarr)B and overset(rarr)C are 5,4 and 3 units respectively the angle between overset(rarr)A and overset(rarr)C is
If |overset(rarr)A+overset(rarr)B|=|overset(rarr)A-overset(rarr)B| what is the angle between overset(rarr)A and overset(rarr)B ?
The maqunitudes of vecotr overset(rarrA), overset(rarr)B and overset(rarr)C are respectively 12,5 and 13 units and overset(rarr)A+overset(rarr)B=overset(rarr)C then the angle between overset(rarr)A and overset(rarr)B is :
If |overset(rarr)A-overset(rarr)B|=|overset(rarr)A|-|overset(rarr)B| the angle between overset(rarr)A and overset(rarr)B is
Aoverset(Cl_(2))rightarrow C Cl_(3)CHOoverset(NaOH)rightarrow B.In this reaction A and B are
If overset(rarr)A+overset(rarr)B+overset(rarr)C =0 and A = B + C, the angle between overset(rarr)A and overset(rarr)B is :
Let overset(to)(a) =2hat(i) + hat(j) -2hat(k) " and " overset(to)(b) = hat(i) + hat(j) . " If " overset(to)(c ) is a vectors such that |overset(to)(a)"." overset(to)(c ) = |overset(to)( c)| , |overset(to)(c )- overset(to)(a)|= 2sqrt(2) and the angle between (overset(to)(a) xx overset(to)(b)) " and " overset(to)( c ) " is " 30^(@), " then "|(overset(to)(a) xx overset(to)(b)) xx overset(to)( c )| is equal to
If overset(to)(a) = (hat(i) + hat(j) + hat(k)) , overset(to)(a) , overset(to)(b) , overset(to)(c ) =1 " and " overset(to)(a) xx overset(to)(b) = hat(j) - hat(k), " then " overset(to)(b) is equal to