" Dianar unit vectors equally inclined to one another at an acute angle of "theta" .Then "|[[bar(a),bar(b),bar(c)]]|" in terms of "theta" is equal "

Let veca , vecb and vec c be non coplanar unit vectors equally inclined to one another at an acute angle theta . Then |[veca vecb vec c]| in terms of theta is equal to

Let vec a , vec b ,a n d vec c be non-coplanar unit vectors, equally inclined to one another at an angle theta then [ veca vecb vecc ] in terms of θ is equal to :

Let vec a , vec b ,a n d vec c be non-coplanar unit vectors, equally inclined to one another at an angle theta then [ veca vecb vecc ] in terms of θ is equal to :

Let a , b and c be non-coplanar unit vectors equally inclined to one another at an acute angle θ then [ a b c ] in terms of θ is equal to :

If a,b and c are three unit vectors equally inclined to each other at angle theta . Then, angle between a and the plane of b and c is

Let a and be two unit vectors and theta be the angle between them then |bar(a)+bar(b)|^(2)-|bar(a)-bar(b)|^(2)=

If theta is the angle between the vectors bar(i) + bar(j) , bar(j) + bar(k) then find sin theta .

bar(x) and bar(y) are unit vectors and the angle between them is theta . If theta = …………….. Then bar(x)+bar(y) is a unit vector.