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Latitude and Longitude

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Latitude and Longitude
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Latitude and Longitude

• Latitude

– Angular distance in °

between center of the

earth and a point on

the earth’s surface

• parallels

• Longitude

– Angular distance in °

east or west of a point

on the Earth’s surface

• meridians

1

LAT AND LONG

• LATITUDE- MEASURES N AND S OF

EQUATOR (0 TO 90°) BUT RUNS E AND

W



• LONGITUDE MEASURES E AND W OF

PRIME MERIDIAN (O TO 180°) BUT

RUNS N AND S





2

LATITUDE AND LONGITUDE







30°N





0° EQUATOR









NEW ORLEANS

30°N 90°W

90° W 0° 3

Lat and Long Distances

• Latitude

– 69.13 miles (111.23 km) between each

degree of latitude





• Longitude

– Varies by latitude

• 69 miles at equator only

• 59.9 miles at 30°

• 34.6 miles at 60°

4

Lat and Long estimation

• Latitude

– Can be estimated using the north star

(Polaris), or Southern Cross





• Longitude

– Very tricky

• 1700’s difference between fixed clock and ship

clock





5

TIME ZONES

• International Date Line • Earth’s rotational speed is

– SEPARATES ONE DAY approximately 15°

FROM THE NEXT longitude/hour

• WHERE THE NEW DAY

STARTS

• So 24 time zones

• ANY LOCATION EAST OF

OUR TIME ZONE UP TO 180°

E IS AHEAD OF US



• ANY LOCATION WEST OF

US UP TO THE DATE LINE

(180°) IS BEHIND US







6

Time Zones









7

Keeping Time

• UTC or Z time

– London 5 hours ahead

– 6 on ST

• DST

• New DST

– Not in Arizona, Hawaii

• Indiana?

– Now observes DST





8

Map Projections

• Graticule → flat sheet

of paper

– 3D to 2D

– distortion in 4 main

properties

• major – pertains to all

areas

– conformality (shape)

– equivalence (area &

scale)

• minor – pertains to only

1 or 2 points

– equidistant (distance)

9

– azimuthal (direction)

Shape vs Area

• Conformality (shape) • Equivalence (area)

– retention of correct – unit area on map =

angles same square unit on

– requirements globe surface

• meridians & parallels – characteristics

cross at right angles • right angle crossing is

– misleading lost

• small areas VS large • shape distorted

areas

• Equivalence (area) is lost







10

Minor Properties

• Equidistant (distance)

– measure from center

• others area are incorrect (significant amount)

• equivalence (area) is lost

• DO NOT measure distance on a map

showing a large area unless it is

equidistant





11

Minor Properties and Other

• Azimuthal (direction)

– true directions from 1 central point

• others inaccurate

• can preserve 1 other property



• Other

– Compromise

• does not preserve any of the 4 main properties



12

Map Projections

• 4 general classes

– planar (azimuthal)

– cylindrical

– Conic

– oval

– and miscellaneous









13

Planar Projections (Azimuthal)

• Flat sheet of paper

– @ pole – polar aspect (simplest);

• least distortion

– @ mid-latitude – oblique aspect;

– @ equator – equatorial aspect

• Azimuthal projection

– air navigational

– hemispheres

• No (minimal) modifications



14

Lambert Azimuthal Equal Area

• Map large ocean areas









15

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

Oblique Aspect Orthographic Projection



• Perspective views of hemispheres.









16

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

Cylindrical Projections

• Tangent to line(s) on sphere

– normal @ equator

• Characteristics

– meridians do not converge at poles

– space parallels further apart

– smaller area – shape preserved

• Uses

– atlases

– map of the world



17

Behrmann Cylindrical Equal-Area









18

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

Peters Projection









19

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

Mercator Projection

• Marine navigation

– rhumb line









20

Miller Cylindrical Projection

• Avoids scale exaggerations of the Mercator

– shape & area distorted

– true direction along equator









21

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

Conic Projections

• Cone enveloped around sphere

– normal – cone is tangent along a

chosen parallel

• Area and shape preserved

• Simple Conic & Polyconic

• Uses:

– areas w/ east-west extent

– National Atlas of the United States

of America

22

23

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

Conic Polyconic









24

Albers Equal Area Conic









SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

25

Miscellaneous Projections

• Unprojected Maps

– distortion

• scale,

• distance,

• area, &

• shape

– increases toward the poles







26

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995









N. America: Unprojected

Latitude and Longitude

World: Unprojected

Latitude and Longitude









27

SOURCE: Peter H. Dana, Department of Geography, University of Texas at Austin, 1995

Choosing a Map Projection

• 1st step is to determine:

– location

– size

– shape

• These 3 determine where the area to be

mapped falls in relation to the projections

distortion

– country in the tropics – cylindrical projection

– country in the temperate zone – conical projection

– polar area – planar projection

28

Choosing a Map Projection (2)

• These global zones map into the areas in each

projection where distortion is lowest:

– Cylindricals are true at the equator and distortion

increases toward the poles.

– Conics are true along some parallel somewhere

between the equator and a pole and distortion

increases away from this standard.

– Planar are true only at their center point, but generally

distortion is worst at the edge of the map.

• Can make other modifications



29


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