The maximum distance for standard coupling links is 47km (there are hardware PRPQs that will allow for slightly longer distances). So, the maximum (theoretical) distance between two z/OS LPARs would have z/OS LPAR1 in System z server 1 94km from z/OS LPAR2 in System z server 2. The coupling facility shared by these two (and possibly other) systems in the parallel sysplex would reside in a third System z server at the midpoint of the line between the System z servers, 47km from each of the servers containing the z/OS LPARs.
parallel lines - they are parallel when the distance between them remains constant
The shortest distance between 2 parallel lines is a perpendicular drawn between 2 parallel lines the diagram shows it clearly 1 parallel line ------------------------------------|-------------------------------------------------------------------- | | | the vertical line is the shortest distance | | ------------------------------------|------------------------------------------------------------------- 2nd parallel line
If the distance between the lines is constant then they are parallel.
No but parallel lines have a constant distance between them
It is the linear distance between the two parallel and identical faces (which are also called the bases).It is the linear distance between the two parallel and identical faces (which are also called the bases).It is the linear distance between the two parallel and identical faces (which are also called the bases).It is the linear distance between the two parallel and identical faces (which are also called the bases).
what is the distance between cones in wv for the parallel parking test
The perpendicular distance between two parallel lines is always the same.
The magnetic field between two parallel wires carrying current is directly proportional to the distance between the wires. As the distance increases, the magnetic field strength decreases.
Can be as little as you like.
the lines which have equal distance between them throuhout the stretch
If the two parallel side of the trapezium are a and b and height of the trapezium (the distance between the parallel sides) is h then the area is given by:Area = 1/2 (a + b) x hHalf the sum of the lengths of the parallel sides times the distance between them.
761 miles or 1,233 km.