Home
Class 12
MATHS
[" 5If a parallelopiped is formed by pla...

[" 5If a parallelopiped is formed by planes drawn "],[" through the points "(5,8,10)" and "(3,6,8)" parallel "],[" to the coordinate planes,then the length of "],[" diagonal of the parallelopiped is "]

Promotional Banner

Similar Questions

Explore conceptually related problems

If a parallelopiped is formed by planes drawn through the points (2, 5, 3) and (6, 7, 9) parallel to the coordinate planes, then the length of its diagonal is

If a parallelopiped is formed by planes drawn through the points (2, 5, 3) and (6, 7, 9) parallel to the coordinate planes, then the length of its diagonal is

A parallelepiped is formed by planes drawn through the points P(6,8,10) and (3,4,8) parallel to the coordinate planes.Find the length of edges and diagonal of the parallelepiped.

A parallelepiped is formed by planes drawn through the points P(6,8,10) and Q(3,4,8) parallel to the coordinate planes.Find the length of edges and diagonal of the parallolepiped.

A parallelepiped is formed by planes drawn through the points P(6,8,10)a n d(3,4,8) parallel to the coordinate planes. Find the length of edges and diagonal of the parallelepiped.

A parallelepiped is formed by planes drawn through the points P(6,8,10)a n d(3,4,8) parallel to the coordinate planes. Find the length of edges and diagonal of the parallelepiped.

A parallelepiped is formed by planes drawn through the points P(6,8,10)a n d(3,4,8) parallel to the coordinate planes. Find the length of edges and diagonal of the parallelepiped.

A parallelepiped is formed by planes drawn through the points P(6,8,10)a n d(3,4,8) parallel to the coordinate planes. Find the length of edges and diagonal of the parallelepiped.

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 parallelpiped is formed by planes drawn through the points (2, 3, 5) and (5, 9, 7) parallel to the coordinate planes. The length of diagonals of the parallelopiped is 'd' units, find 'd'.