Planes are drawn parallel to the coordinates planes through the points `(3,0,-1) and (-2,5,4)`. Find the lengths of the edges of the parallelopiped so formed.

Planes are drawn parallel to the coordinate planes through the points (3,0,-1) and (-2,5,4) . Find the lengths of the edges of he parallelepiped so formed.

Plane are drawn parallel to the coodinate planes through the points (3,0,-1) and (-1,5,4). Find the lenght of the edges of the parallelopiped so formed.

Planes are drawn parallel to the coordinate planes through the points (1,2,3) and (3,-4,-5). Find the lengths of the edges of the parallelopiped so formed.

Planes are drawn parallel to the coordinate planes through the points (1, 2,3) and (3, -4, -5). Find th lengths of the edges of the parallelopiped so formed.

planes are drawn parallel to coordinate planes through points (3,0,-1) and (-2,5,4). Find the length of the edges of parallelopiped so formed.

Planes r drawn parallel to the coordinate planes through the point P(x_(1),y_(1),z_(1) and Q(x_(2),y_(2),z_(2)). Find the length of the edges of the parallelepiped so formed.

If planes are drawn parallel to the coordinate planes through the points P(x_(1),y_(1),z_(1)) and Q(x_(2),y_(2),z_(2)) then the lengths of the eges of the parallelopied formed are

Planes are drawn through points (1,-3,4) and (4,7,-2) parallel to coordinate planes. Find the lengths of the edges of the rectangular parallelopiped so formed.

Planes are drawn through the points (5,0,2) and (3,2,-5) parallel to the coordinate planes find the lengths of the edges of the rectangular prallelopiped so formed.

A parallelepiped is formed by planes drawn parallel to coordinate axes through the points A=(1,2,3) and B=(9,8,5). The volume of that parallelepiped is equal to (in cubic units)