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In the Universal Transverse Mercator (UTM) system, each central meridian is assigned a value based on its position within one of the 60 zones, which are each 6 degrees of longitude wide. The central meridian for each zone is typically set at the midpoint of the zone's longitude range, with values expressed in meters. For example, the central meridian of Zone 1 is at -177 degrees longitude, while Zone 60 is at 177 degrees longitude. The central meridian's value is used as a reference point for calculating coordinates within that zone.

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What longitude is close to the prime meridian?

The Prime Meridian is defined as Zero Longitude. Any longitude that you feel is "close" to zero is close to the Prime Meridian.


What are the degree value for the equator and prime meridian?

The equator is defined as zero latitude, and it crosses all longitudes. The Prime Meridian is defined as zero longitude, and it crosses all latitudes.


Distance east and west from the prime meridian?

The distance east or west from the Prime Meridian is measured in degrees, with 360 degrees in a full circle representing the Earth's circumference. The Prime Meridian itself is set at 0 degrees longitude, so any location east of it will have a positive longitude value, while any location west of it will have a negative longitude value.


How is the equator different from prime meridian?

The Prime Meridian is a line of longitude (running north and south). It runs near London. The Equator is a line of latitude (running east and west).


What is Expectation Value in quantum mechanics?

In probability theory, an "expectation value" is the average of all values of a measurable quantity that one would expect, if a measurement was repeated a large number of times on a given system. For example, for an unbiased coin, the expectation value for "heads" is half of all tosses. Each measurable quantity of a quantum system has an operator that, when mathematically applied to the system, gives a value of that quantity for that system. The expectation value for that quantity, for a given quantum system, is the product of that operator on a given state of the system, times the probability of the system being in that state, integrated over all possible states of the system. A more formally stated example: For a quantum state Ψ(x), where 'x' can vary from -∞ to ∞, and for which Q(x) is a measurable quantity, then the expectation value of Q(x) would be equal to ∫Ψ*(x)Ψ(x)Q(x)dx integrated from x = -∞ to x = ∞ As an example, suppose we wanted the expectation value for the radial position of an electron in its '1S' state within a hydrogen atom. When doing the formal math, we find that this value exactly equals the Bohr Radius. In contrast to the Bohr Model of an atom, this expectration value does NOT state that this electron IS at this radius, only that an AVERAGE of all radial measurements of such an electron would be the Bohr Radius.

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