Earth Science

Practice with latitudes, longitudes, maps and globes

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8 questions  18 points total

(1st 6 questions are 2 points each; 7 and 8 combine for 6 points)

Due next Monday, Sept 12th before class (3 pm). Best to start after the lecture today.

PSC 1210, Fall 2020 Name _________________________________

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Assignment #2

A Mercator projection, with latitudes and longitudes labeled
+180
-180
Question 1: What is the latitude interval for this map? What is the longitude interval?
The next slides use a different projection- you can use this slide to guide you with the next slides.

The Robinson projection- like most projections which give better relative areas, has curved meridians.
2. But one is straight- identify it- either with a line in power point, or pen/pencil. What is its longitude?
3. Where is the meridian which marks longitude = 180 degrees? Mark it (or label it)
4. Mark the equator (or label it) (you can use the labels on the Mercator map as guides)

This map has intervals of 20o for both latitude and longitude. Starting from the prime meridian and equator,
label the latitudes and longitudes. (remember to do both north and south).
5. Then locate and mark the following latitude and longitude combos.
64N, 20W
40S, 170E
6. What are the names of these two places?

The great circle (6 points total)
Scenario: You are planning flights from London England to the Western US. One flight goes to Anchorage Alaska,
The other flight goes to San Francisco CA.
7. Map (or sketch) these two paths on the Mercator map. Which is the longer flight according to the Mercator Map?
8. Calculate the actual distances using Google Earth (i.e. Anchorage to London and San Francisco to London). The
yellow line that it shows is close to the actual flight path used by airlines.
What are the actual distances?

How does using the Mercator map differ than using Google Earth in predicting the shortest flight?

What major geographic land feature does the Google Earth trajectory cross over? This path is called the
Great Circle and is not apparent on flat earth projections.

Maps, Globes, Latitude and Longitude

Finding Your Location on a Sphere

1

Coordinate Systems

When you are locating a point on a flat surface you can use Cartesian coordinates of x and y.

The point 2, 3 is plotted on the graph.

x-axis
y-axis

2

Coordinate System for circle: Angles
For curved surface: sphere or circle, we use angles and reference points
One of our reference points is the center of the Earth.
A second reference is a line around
the middle of the earth. This is called
The equator
3

The first coordinate: Latitude
Latitude is defined as the elevation of the location point above (or below) the equator.
The measurement is expressed in degrees (and, minutes, and seconds but for this class we won’t worry about that- Google Earth gives them however)
The equator is at 0°

4

North Pole is at 90 degrees N
(like a right angle to the equator)
North Pole
South Pole (-90 or 90oS)
5

The Equator divides the Earth into
Northern Hemisphere and the Southern Hemisphere.

Reference point for latitude: The equator
6
The word “hemisphere” means “half of a sphere”

Latitude
If the location point is north of the equator an N or + is added to the degrees.
If the point is to the south of the equator an S or – is added to the value.

52°N or +52°

24°S or -24°
7
From 90N to 90S  180 total degrees of latitude on a globe

Latitude
On the Earth we designate lines of equal latitude as parallels.

8

2nd coordinate: East vs. West
Longitude is defined as the measurement of the location point east or west of the Prime Meridian
The value is also expressed in degrees, minutes, and seconds.

Note: There are 60 minutes in a degree and 60 seconds in a minute.
9

Reference for longitude
The Prime Meridian divides the Earth into the Western Hemisphere and the Eastern Hemisphere.
http://www.arcticice.org/images/long.gif

10

Longitude
If the point is located to the west of the Prime Meridian we add a W to the value.
If the point is located east of the Prime Meridian we add an E after the value

30°W
80°E
11

Longitude
On the Earth we designate lines of equal longitude as meridians.
The Prime Meridian has a value of 0° and no E or W. The longitude values increase up to 180° in both directions.

http://www.lakelandsd.com/tutorial/latitude2
12

Longitude is trickier
Since it’s a full 360 degrees, it goes behind the earth
W E
E W
13

Longitude is trickier- why?
14
What’s wrong with this map?
(see demo + youtube to illustrate)
Mercator Projection

The Problem with maps
15
https://www.youtube.com/watch?v=CPQZ7NcQ6YQ&feature=youtu.be
Compare appearance of Greenland vs. Africa on Mercator vs.
Google Earth

Compare Greenland to Africa in undistorted geometry
16

This is better (“Robinson projection”)- why?
17
What problem does this introduce?

18
Equirectangular- meridians are straight.
Has area distortion- less than Mercator
Equal Earth projection- areas are
closest to reality. Meridians curved
Where are the North and South Poles???
Other flat projections

Longitude on maps
Either 0-180 E and W, or just 0-360
always adds up to 360o
Example: Longitude for MD is either:
-75o or 75oW or 285o
19
Other bodies in the solar system have their own maps- same
coordinate system

Moon Map (0-180 from both directions)
20
To 90E
To 90W
Back side
To 180
To 180
Lunar prime meridian

A Mars map: 360 degrees of longitude
21
180 120 60 0 300 240 180

Longitude and Time
When the Sun crosses the meridian that pinpoints your location we say that the time is “local noon”. Shadows are shortest at this time.
http://www.nmm.ac.uk/upload/img/shadow-stick.gif
22

Longitude and Time
Local noon poses a problem for travelers because it is noon at different times in different locations. That means that timetables are useless.
To solve this problem we have fixed time zones
Referenced to the Prime Meridian also called the Greenwich Meridian (since it passes through the Royal Observatory in Greenwich, England).
23

Longitude and Time
If you place meridians 15° apart starting with the Prime Meridian, you will divide the Earth into 24 zones. These correspond to the 24 hours in a day.
http://www.mapsofworld.com/time-zone-map/maps/world-time-zone
24

Longitude and Time
As you travel around the world to the east, you move your clock/watch ahead 1 hour in time for each zone you cross. If you travel to the west you move your clock/watch back 1 hour for each time zone.
http://www.astro.ufl.edu/~oliver/ast3722/lectures/CoordsNtime/timezon2.gif
25

But…
If you traveled around the world to the east fast enough you would be a day older in a short time!
If you traveled west you could go back in the past!
To solve this problem it was agreed that the 180° meridian would signal the change of date point.
Travel east and the date goes back one day; travel west and you advance a day when crossing this meridian.
26

But…
To keep all of a country in the same time zone, the International Date Line does not follow the 180° meridian exactly.
Other time zones make the same accommodations for country or state boundaries.
27

How the date line works
28

29
East coast to west coast: 3 hours time
zone difference.
Longitude of DC = 77W.
Longitude of San Francisco = 122W
Difference = 45 = 3 x 15  makes
sense!

Where are We?

Lat, Lon- Practice #1
First question: what is the interval in latitude and longitude

Lat, Lon- Practice #2

32
Answers:
Interval is like spacing: here, 10 degrees in both lat and long. Other maps will differ- have to read the labels
Point 1 is 37°N, 98°W
Point 2 is 14°S, 25°E
Then: what is a likely time zone difference between point 1 and
point 2?
To calculate time zone, remember 15° of longitude is about 1 hour
First: need to calculate how many degrees of longitude separate the
two points above. What is the difference in longitude?
98W is like -98. So 25 – -98 = 25+ 98 =123 degrees total
123/15 = 8.2  so 8 hours is likely. Check slide 25.

Summary
Reference lines:
Equator,
Prime Meridian
International Date Line
Latitude lines for N/S latitudes
Meridians for E/W longitudes
Latitudes go -90 to +90
Longitudes go -180 to +180 or 0-360
Time Zones: each hour is about 15 degrees of long.
Problems with flat map projections (lab/hwk)
33

33

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