If the volume of a parallelepiped with coterminous edges `4hat i+5hat j+hat k,-hat j+hat k` and `3hat i+9hat j+phat k` is 34 cubic units.(p>0) then p=

Find the volume of a parallelepiped whose edges are given by -3hat i+7hat j-5hat k,-5hat i+7hat j-3hat k and 7hat i-5hat j-3hat k

The volume of the parallelepiped whose edges are (-12hat(i)+lambdahat(k)), (3hat(j)-hat(k))and (2hat(i)+hat(j)-15hat(k)) is 546 cubic units. Find the value of lambda .

Find the volume of the parallelepiped whose coterminous edges are represented by the vector: vec a=2hat i-3hat j+4hat k,vec b=hat i+hat i+2hat j-hat k,vec c=3hat i-hat j-2hat k

Find the volume of the parallelepiped whose coterminous edges are represented by the vectors: vec a=2 hat i+3 hat j+4 hat k , vec b= hat i+2 hat j- hat k , vec c=3 hat i- hat j+2 hat k vec a=2 hat i+3 hat j+4 hat k , vec b= hat i+2 hat j- hat k , vec c=3 hat i- hat j-2 hat k vec a=11 hat i , vec b=2 hat j- hat k , vec c=13 hat k vec a= hat i+ hat j+ hat k , vec b= hat i- hat j+ hat k , vec c= hat i+2 hat j- hat k

Find the volume of the parallelepiped whose coterminous edges are represented by the vector: vec a=hat i+hat j+hat k,vec b=hat i-hat j+hat k,vec c=hat i+2hat j-hat k

The volume of the tetrahedron whose co-terminous edges are hat(j)+hat(k), hat(k)+hat(i), hat(i)+hat(j) is

Find the volume of the parallelepiped whose coterminous edges are represented by the vector: vec a=2hat i+3hat j+4hat k,vec b=hat i+hat i+2hat j-hat k,vec c=3hat i-hat j+2hat k

If the volume of a parallelepiped whose adjacent edges are vec a=2hat i+3hat j+4hat k,vec b=hat i+alphahat j+2hat k,vec c=hat i+2hat j+alphahat k is 15, then find the value of alpha if (alpha>0)

The value of p so that vectors 2hat i-hat j+hat k , hat i+2hat j-3hat k and 3hat i+phat j+5hat k are coplanar is

Find the volume tetrahedron whose coterminus edges are 7hat(i)+hat(k),2hat(i)+5hat(j)-3hat(k)and 4hat(i)+3hat(j)+hat(k) .