Let `v=2hat i+hat j-hat k` and `w=hat i+3hat k` .If `hat u` is unit vector and the maximum value of `[u v w]=sqrt(lambda)` ,then the value of `(lambda-51)` is

Let vec b=2hat i+hat j-hat k,vec k=hat i+3hat k, If vec a is a unit vector then find the maximum value of [vec avec bvec cvec c]

Let vec V=2hat i+hat j-hat k and vec W=hat i+3hat k. If vec U is a unit vector,then the maximum value of the scalar triple product [UVW] is -1 b.sqrt(10)+sqrt(6) c.sqrt(59)d.sqrt(60)

" 37.If "a(hat i+hat j+hat k)" is a unit vector,then the value of "a" is "

Let hat u= hat i+ hat j , hat v= hat i- hat ja n d hat w= hat i+2 hat j+3 hat kdot If hat n is a unit vector such that hat udot hat n=0a n d hat vdot hat n=0, then find the value of | hat wdot hat n|dot

If vector hat(i) - 3hat(j) + 5hat(k) and hat(i) - 3 hat(j) - a hat(k) are equal vectors, then the value of a is :

If vectors hat(i) - 3hat(j) + 5hat(k) and hat(i) - 3hat(j) - a hat(k) are equal vectors, then the value of a is :

vec u=hat i+hat j,vec v=hat i-hat j and vec w=hat i+2hat j+3hat k .If widehat n is a unit vector such that vec u*widehat n=0 and vec v*widehat n then |vec w*widehat n| is equal to

Let vec u=2hat i+hat k and vec v=-3hat j+2hat k be vectors and vec w be a unit vector in the xy-plane Then the maximum possible value of |(vec u xxvec v)*vec w is

The magnitude of the vector product of the vector hat i+hat j+hat k with a unit vector along the sum of vectors 2hat i+4hat j-5hat k and lambda i+2hat j+3hat k is equal to sqrt(2). Find the value of lambda_(.)

The scalar product of the vector hat i+ hat j+ hat k with a unit vector along the sum of vector 2 hat i+4 hat j-5 hat k and lambda hat i+2 hat j+3 hat k is equal to one. Find the value of lambda .