A Parallelogram is constructed with a and b as adjacent sides such that |-|=a and | b-b The vector which coincides with the altitude of the parallelogram and is perpendicular to the vector a is.

A Parallelogram is constructed with a and b as adjacent sides such that |-|=a and | b- b -b The vector which coincides with the altitude of the parallelogram and is perpendicular to the vector a is.

If vectors veca and vecb are two adjecent sides of a paralleogram, then the vector representing the altitude of the parallelogram which is perpendicular to veca is

veca and vecb are two given vectors. On these vectors as adjacent sides a parallelogram is constructed. The vector which is the altitude of the parallelogam and which is perpendicular to veca is not equal to

veca and vecb are two given vectors. On these vectors as adjacent sides a parallelogram is constructed. The vector which is the altitude of the parallelogam and which is perpendicular to veca is not equal to

If vectors vec a and vec b are two adjacent sides of a parallelogram, then the vector respresenting the altitude of the parallelogram which is the perpendicular to veca is a. vec b+( vec bxx vec a)/(| vec a|^2) b. ( vec a. vec b)/(| vec b|^2) c. vec b-(( vec b. vec a)veca)/(| vec a|^2) d. ( vec axx( vec bxx vec a))/(| vec b|^2)

If the adjacent sides of a parallelogram are equal then parallelogram is a

Find the area of a parallelogram whose adjacent sides are the vector 2i+j+k and i-j .

If vectors vec a and vec b are two adjacent sides of a parallelogram,then the vector respresenting the altitude of the parallelogram which is the perpendicular to a is vec b+(vec b xxvec a)/(|vec a|^(2)) b.(vec a.vec b)/(|vec b|^(2)) c.vec b-(vec b*vec a)/(|vec a|^(2)) d.(vec a xxvec a))/(|vec b|^(2))

Determine the area of parallelogram whose adjacent sides are the vector 2hati,hatj