Introduction to Georeferencing
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Questions and Answers

Which of the following best defines georeferencing?

  • The process of associating data with a specific location on Earth using coordinate systems (correct)
  • Determining the exact time a location was created
  • The process of measuring distances on the Earth's surface
  • The ability to project 3D objects onto 2D surfaces

Geographic Coordinate Systems can accurately compute areas and distances.

False (B)

What is the range of longitude values?

from 0° at the Prime Meridian to ±180°

The ____ projections preserve area but distort shape.

<p>Equal-Area</p> Signup and view all the answers

Match the following projection types to their properties:

<p>Equal-Area = Preserves area but distorts shape Conformal = Preserves shape but distorts area Equidistant = Preserves distances in specific areas True-Direction = Preserves angles and directions</p> Signup and view all the answers

Which term refers to a line of constant latitude?

<p>Parallel (B)</p> Signup and view all the answers

All map projections equally preserve area, shape, and distance.

<p>False (B)</p> Signup and view all the answers

What is the purpose of map projections?

<p>To convert Earth’s 3D surface into a 2D map.</p> Signup and view all the answers

Which map projection preserves area but distorts shape, distance, and direction?

<p>Albers Equal Area (A)</p> Signup and view all the answers

The Orthographic projection simulates viewing the Earth from its center.

<p>False (B)</p> Signup and view all the answers

What type of coordinate system divides the globe into 60 zones, each 6° wide?

<p>Universal Transverse Mercator (UTM)</p> Signup and view all the answers

The ________ projection is known for preserving distances and directions from a central point.

<p>Azimuthal Equidistant</p> Signup and view all the answers

Match the following map projections to their properties:

<p>Lambert Conformal Conic = Preserves shape and direction; distorts area Mercator = Preserves direction and shape; distorts area at high latitudes Albers Equal Area = Preserves area; distorts shape, distance, and direction Azimuthal Equidistant = Preserves distances and directions from a central point</p> Signup and view all the answers

Which projected coordinate system uses meters for coordinating locations?

<p>Universal Transverse Mercator (B)</p> Signup and view all the answers

The State Plane Coordinate System is designed to minimize distortion across the globe.

<p>False (B)</p> Signup and view all the answers

What is the main difference between a Geographic Coordinate System (GCS) and a Projected Coordinate System (PCS)?

<p>GCS is based on latitude and longitude and is unprojected, while PCS is projected and allows accurate distance, area, and direction measurements.</p> Signup and view all the answers

Flashcards

Georeferencing

The process of associating data with a specific location on Earth using coordinate systems.

Uniqueness

Locations must be uniquely identifiable, meaning no two places can have the same location.

Spatial Resolution

The level of detail in defining a location, showing how specific it is.

Metric Georeferencing

Uses coordinate systems to calculate distances mathematically. Example: latitude and longitude.

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Latitude

Measures north-south position on Earth.

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Longitude

Measures east-west position on Earth.

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Map Projection

Converting Earth's 3D surface into a 2D map, but some distortions occur.

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Equal-Area Projection

Preserves area but distorts shape, like on a Mercator map where Greenland appears much larger than it is

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Gnomonic Projection

A map projection where the light source is at the Earth's center, creating straight lines for great circles.

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Stereographic Projection

A map projection with the light source on the opposite side of the Earth from the projection point, creating a circle for the entire Earth.

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Orthographic Projection

A map projection where the light source is infinitely far away, creating a view from space.

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Tangent Case

A projection where the developable surface touches the Earth at a single point or line.

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Secant Case

A projection where the developable surface cuts through the Earth, creating two points or lines of contact.

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Albers Equal Area Projection

A conic projection that preserves area but distorts shape, distance, and direction.

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Lambert Conformal Conic Projection

A conic projection that preserves shape and direction but distorts area.

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Projected Coordinate System (PCS)

A grid superimposed on a map projection to specify locations with accurate distances, areas, and directions.

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Study Notes

Introduction to Georeferencing

  • Georeferencing associates data with a specific location on Earth using coordinate systems
  • Enables geographic information systems (GIS) to accurately map features

Key Properties of Georeferencing Systems

  • Uniqueness: Locations must be uniquely identifiable, like differentiating locations with the same name (e.g. Springfield, MO vs Springfield, UK)
  • Persistence: Locations remain consistent over time
  • Spatial Resolution: Specifies level of detail (e.g. "Norman" is more precise than "Oklahoma")
  • Metric vs. Non-Metric:
    • Metric: Uses coordinate systems for distance calculations (e.g., latitude/longitude)
    • Non-Metric: Uses relative locations (e.g., "next to the river")

Geographic Coordinate System (GCS)

  • Uses latitude and longitude lines to define locations
  • Components:
    • Latitude (Parallels): Measures north-south position, ranging from 0° at the equator to ±90° at the poles
    • Longitude (Meridians): Measures east-west position, ranging from 0° at the Prime Meridian (Greenwich, England) to ±180°
  • Units: Angular degrees, minutes, and seconds (or decimal degrees)
    • Example: Norman, Oklahoma = 35°13'N, 97°26'W
  • Terms to Remember:
    • Meridian: Line of constant longitude
    • Parallel: Line of constant latitude
  • Unprojected Nature of GCS: Cannot accurately calculate areas or distances without projection

Map Projections

  • Converts Earth's 3D surface to a 2D map
  • Introduces distortions

Projection Properties

  • Equal-Area (Equivalent): Preserves area, but distorts shape
  • Conformal (Orthomorphic): Preserves shape, but distorts area
  • Equidistant: Preserves distances (only in specific areas)
  • True-Direction (Azimuthal): Preserves angles/directions
  • Compromise: Balances distortion among properties

Projection Factors

  • Developable Surfaces: Shapes onto which Earth is projected
    • Cylindrical: Gridlines form rectangles (e.g., Mercator)
    • Conical: Gridlines curve (e.g., Albers Equal Area)
    • Planar: Gridlines radiate from a central point (e.g., Azimuthal)
  • Aspect: Orientation of the developable surface
    • Normal: Aligned with the poles
    • Transverse: Aligned with the equator
    • Oblique: At an angle
  • Viewpoint: Light source for projection
    • Gnomonic: From the Earth's center
    • Stereographic: From the far side of the globe
  • Case: Intersection of developable surface with Earth
    • Orthographic: From infinity
    • Tangent: Touches at one line or point
    • Secant: Cuts through the Earth

Common Map Projections

  • Albers Equal Area: Preserves area, distorts shape, distance, and direction; Conic projection; used for regional/national maps
  • Lambert Conformal Conic: Preserves shape and direction, distorts area; Conic projection; used for navigation, State Plane Coordinate System
  • Mercator: Preserves direction and shape; distorts area at high latitudes; Cylindrical projection; used for navigation, world maps

Projected Coordinate Systems (PCS)

  • Grid superimposed on a map projection, specifying locations in a plane
  • Components:
    • Ellipsoid: A mathematical model of Earth's shape (e.g., GRS80, WGS84)
    • Datum: Links ellipsoid to specific Earth locations (e.g., NAD83)
    • Projection: Converts 3D Earth to 2D coordinates
  • Common PCSs:
    • Universal Transverse Mercator (UTM): Divides globe into 60 zones, uses meters for coordinates, popular for GPS mapping
    • State Plane Coordinate System (SPCS): Divides states into zones, uses different projections to minimize distortion (Lambert or Mercator)

Practical Applications

  • GCS vs. PCS:
    • GCS (latitude/longitude) is suitable for global contexts
    • PCS (projected) allows accurate distance, area, and direction measurements
  • Choosing the right projection depends on map purpose
    • Preserve area for population density
    • Preserve distance for transportation
    • Preserve direction for navigation

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Description

Explore the fundamentals of georeferencing, which links data to specific locations on Earth through various coordinate systems. This quiz covers key properties, geographic coordinate systems, and the significance of spatial resolution in mapping. Test your knowledge of GIS and its components!

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