Map Projections and Gnomonic Projection

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Questions and Answers

What is the primary characteristic of Gnomonic projection?

  • It maintains angles from the tangent point. (correct)
  • It displays all great circles as curved lines.
  • It is primarily used for creating topographic maps.
  • It distorts images significantly at the tangent point.

Which of the following is NOT a use of Gnomonic projection?

  • Star charts
  • Topographic mapping (correct)
  • Seismic work
  • Photography

Which statement about distortion in Gnomonic projection is true?

  • Distortion is negligible at all points on the map.
  • No distortion occurs at the central point. (correct)
  • Distortion decreases as you move away from the tangent point.
  • Distortion is uniform across the entire map.

What does the term 'great circle' refer to in the context of Gnomonic projection?

<p>The largest circle that can be drawn on a sphere. (D)</p> Signup and view all the answers

What is the primary drawback of using Gnomonic projection for mapping?

<p>It distorts the image significantly away from the central point. (C)</p> Signup and view all the answers

What is the main advantage of the Mercator projection?

<p>It preserves shape, angles, and directions at an infinitesimal scale. (A)</p> Signup and view all the answers

What causes distortion in a Gnomonic map of the world?

<p>The projection away from the tangent. (A)</p> Signup and view all the answers

What is a significant drawback of the Mercator projection?

<p>It distorts the size of countries, especially near the equator. (B)</p> Signup and view all the answers

For what type of mapping is the Conic projection primarily used?

<p>Midlatitude zones with an east-west orientation. (C)</p> Signup and view all the answers

What defines a secant projection in Conic mapping?

<p>It has two standard parallels. (C)</p> Signup and view all the answers

Flashcards

What is a Gnomonic projection?

A map projection that displays all great circles as straight lines, showing the shortest route between any two points on the line.

What is the tangent point in a Gnomonic projection?

The point on a Gnomonic projection where there is no distortion.

What is a great circle?

A great circle is the largest circle that can be drawn on a sphere. It is the intersection of a sphere and a plane that passes through the center of the sphere.

What are the uses of a Gnomonic projection?

Gnomonic projection is utilized in seismic work, photography, and astronomy. In seismic work, seismic waves travel along great circles. In photography, a Gnomonic projection is known as rectilinear projection. In astronomy, meteors travel along great circles.

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What is the main drawback of a Gnomonic projection?

The primary drawback of Gnomonic projection is the distortion that increases rapidly as you move away from the tangent point.

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Gnomonic Projection

A map projection where all great circles are shown as straight lines, making it useful for plotting shortest routes between points on Earth.

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Tangent Point

The point on a Gnomonic projection where there is no distortion. It's the center of the map.

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Mercator Projection

A map projection that preserves shapes but distorts sizes, particularly near the poles.

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Conic Projection

A map projection that uses a cone to project images, resulting in accurate representation of areas near the standard parallel.

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Standard Parallel

The line of latitude on a Conic projection where there's no distortion. It's a key control point.

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Study Notes

Map Projections

  • Cartographers use various techniques to create maps that accurately represent the Earth's surface on a flat plane.
  • Different projections preserve different aspects of maps, like angles, shapes, or distances.
  • Common projections include Gnomonic, Mercator, and Conic.

Gnomonic Projection

  • Displays great circles as straight lines, showing the shortest route between two points.
  • Created by projecting points of a sphere onto a tangent plane.
  • Distortion increases exponentially away from the tangent point (center of the map).
  • Preserves angles (azimuthal projection) from the tangent point.
  • Used for seismic work (seismic waves travel along great circles), photography (rectilinear projection), and star charts/astronomy (meteor paths).
  • A great circle is also called an orthodrome; the largest circle that can be drawn on a sphere.
  • Considered the oldest projection type, developed in the 6th century BCE for star charts.
  • "Gnomonic" relates to sundials or telling time.
  • Significant distortion away from the central point, making countries appear distorted in shape farther away.

Mercator Projection

  • Conformal, cylindrical projection using longitude and latitude lines.
  • Longitude lines are parallel and equally spaced meridians.
  • Latitude lines are perpendicular and become farther apart near the poles.
  • Preserves angles and shapes at an infinitesimal scale, so a straight line equals a compass bearing.
  • Represents a globe wrapped in paper.
  • Created by Gerardus Mercator in 1569.
  • Originally designed for accurate compass bearings for sea travel.
  • Distorts size to preserve shape, particularly problematic near the poles.
  • Useful for large-scale maps of areas near the equator and for standard sea navigation charts.
  • Often used in web maps and online services.

Conic Projection

  • Projects images onto a cone.
  • Projection is along a line of latitude (called the standard parallel).
  • Meridians project across the cone.
  • Latitude lines are projected as rings on the cone.
  • Cone is cut, creating the final map.
  • Distortion increases away from the standard parallel.
  • Useful for midlatitude regions or maps of smaller portions of the Earth.
  • More complex projections (secant projections) use two standard parallels.
  • Commonly used for maps with east-west orientation.
  • Suitable for road maps, weather maps, and smaller regions.

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