If a parallelopiped is formed by planes drawn through the poitns (2,3,5) and (5,9,7) parallel to the coordinate planes, then find the length of edges of the parallelopiped and also the length of the diagonal.

A parallelopiped is formed by planes drawn through the points (2, 3, 5) and (5, 9, 7) parallel to the coordinate planes. The length of the diagonal of the parallelopiped is ……

A parallelopied is formed by planes drawn through the points (2, 4, 5) and (5, 9, 7) parallel to the coordinate planes. The length of the diagonal of parallelopiped is

A parallelopiped is formed by planes drawn through the points (1, 2, 3) and (9, 8, 5) parallel to the coordinate planes, then which of the following Is not length of an edge of this rectangular parallelopiped?

Planes are drawn through the points (5, 0, 2) and (3, - 2, 5) parallel to the co-ordinates planes. Find the lengths of the edges of the rectangular parallelopiped so formed.

Find the lengths of the edges of the rectangular parallelopiped formed by planes drawn through the points (1, 2, 3) and (4, 7, 6) parallel to the co-ordinate planes.

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 co-ordinate planes through the points (3, 0, -1) and (-2, 5, 4). Find the lengths of the edges of the parallelopiped so formed.

Find the equation of the plane through the point (1,4,-2) and parallel to the plane 2x-y+3z+7=0 .

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)

Find the equation the plane passing through (1,1,0) , (2,3,5) and (4,5,9)