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Raster imagery with 7-bit radiometric resolution can show how many values?
2^7= 12827= 128
distinct brightness levels. From 0-127
Ellipsoid
Ellipsoid
Earth is not a perfect sphere—it's an oblate ellipsoid (flattened at the poles due to rotation)
Defined by a major (equatorial) and minor (polar) axis
Used to mathematically approximate Earth's shape
How big and how spherical, but cannot show location
Datum:
A reference system that aligns an ellipsoid and geoid to a real-world location
Combines a spheroid (ellipsoid) with a network of measured ground points
Provides the precise location of features on the Earth's surface
Any shape file or raster file you want to georeference
Examples: NAD83, WGS84
What is a vegetation index in remote sensing? Describe a vegetation index with example?
Vegetation Index: Mathematical formula that uses reflectance values from different wavelengths (red & near-infrared) to assess the presence, health, and density of vegetation
Vegetation Index
= 𝑁𝐼𝑅/𝑅𝑒𝑑
NDVI
𝑁𝐼𝑅−𝑅𝑒𝑑/𝑁𝐼𝑅+𝑅𝑒𝑑
NIR
reflectance in the near-infrared band (healthy vegetation reflects strongly)
RED
reflectance in the red band (vegetation absorbs for photosynthesis)
NDVI Range:
+0.6 to +1.0 = dense, healthy vegetation
~0.2 to 0.5 = sparse vegetation
~0 or negative = barren areas (urban, water, rock, snow)
Radiometric Resolution (Color Depth):
Measures how finely a sensor detects brightness differences
Expressed in bits (e.g., 8-bit = 256 gray levels)
Higher = more detail in light/dark variation
Spectral Resolution (Wavelength Bands):
Measures the number and width of bands the sensor records
Determines which EM wavelengths (colors) are captured
Multispectral = several broad bands (e.g., R, G, B, NIR)
Panchromatic = one wide grayscale band (200–700 nm)
Sun-synchronous polar orbits:
Near-polar path; Earth rotates beneath
Global coverage with repeat, fixed-time sampling
Altitude: 500–1,500 km
Ex: Landsat, Terra, Aqua
Non-Sun synchronous orbits:
Flexible over tropics, mid/high latitudes
Variable revisit times
Altitude: 200–2,000 km
Ex: TRMM, ICESat
Geostationary orbits:
Stays fixed over one region (continuous view)
Covers low-mid latitudes, ideal for weather
Altitude: ~35,000 km
Ex: GOES
Georeferencing:
Aligns an image to a known coordinate system
Uses transformations like shifting, rotating, or scaling
Does not correct for terrain or sensor tilt distortion
Orthorectification:
Geometrically corrects distortions from terrain and sensor angle
Produces a true-scale, map-accurate image
Essential for precise measurements in varied topography
Georeferencing:
Aligns raster/image data to a real-world coordinate system
Involves transformation methods (e.g., scaling, warping)
Used for scanned maps, aerial photos, etc.
Geocoding:
Converts addresses or place names into geographic coordinates
Common in location services and address mapping
Often based on reference databases like street networks
A given satellite has a spatial resolution of 30 m. How many pixels of this satellite will be required to cover a study area of 80 km2
Spatial Resolution= 30m
30 m X 30 m= 900m2
Study Area= 80km2
80 X 1,000,000 =80,000,000m2
Calculation= 80,000,000/ 900= 88,889 pixels
Equation: Number of pixels= 𝐴𝑟𝑒𝑎 𝑜𝑓 𝑠𝑡𝑢𝑑𝑦/𝐴𝑟𝑒𝑎 𝑝𝑒𝑟 𝑝𝑖𝑥𝑒𝑙
Raster: (Pixel) ADVANTAGE
Simple data structure, easy to process
Good for representing continuous data (e.g., elevation, temperature)
Raster: (Pixel) DISADVANTAGE
Large file sizes for high resolution
Less precise at representing boundaries
Vector: (point, line, polygon) ADVANTAGE
Accurate representation of points, lines, and areas
Efficient storage for discrete features (e.g., roads, parcels)
Vector: (point, line, polygon) DISADVANTAGE
Complex data structure and processing
Poor handling of continuous surfaces (e.g., terrain)
Euclidean distance formula
Square root of (x2-x1)2 + (y2-y1)2
Conformal
Preserves local shape, but size (area) is distorted (Mercator projection)
Equal Area:
Preserves the area (proportions) of displayed features, but distorts shapes (Mollweide/ Gall-Peters projection) `
Tangent
Is where the projection surface contacts the globe
1 standard parallel
Secant:
Projection in which the projection surface intersects the globe
More than 1 standard parallel (2)
The Universal Transverse Mercator (UTM) coordinates of a position in northern hemisphere states that its northing is 3,546,453 m N and easting is 400,765 m E. How far is this position from the International date line?
Easting= 400,765 m E
At equator= 1° longitude = 111.111 km, so 3°= 333.333km = 333,333 m
Distance from central meridian= 500,000 – 400,764 m E= 99, 235 m
Distance from International date line= 333,333 m + 99,235 m = 432,568 m => 432.5 km
The distance between 1 degrees of longitude is approximately?
Distance between 1° of longitude= 111.111 km
Short Integer
-32,768 -32,767
Long Integer:
-2,147,483,648 - 2,147,483,647
Float
Decimals values w/ 1-6 decimal places
Double
Decimals values w/ >6 decimal places
Conceptual Generalization:
Mainly effects the semantics (attributes) of the data. The map ledged changes
Select/omission of categories
(Re)classification
(Re)symbolization/ Enhancement
Graphic Generalization:
It mainly effects the geometry and location of the objects
Simplification
Enlargement
Displacement/Graphic Combination or Selection
What are isogonic lines and why are they important and useful?
Lines connecting places of equal magnetic declination- angular distance between magnetic north and true (geographic) north
Important for correcting compass readings and navigation
Thematic Maps:
Focus on a specific theme (e.g., population, climate, land use).
Display qualitative or quantitative information.
Show the spatial distribution of a theme across geographic areas.
Types: Dot-distribution, choropleth, isoline, flow maps, proportional circle maps.
General Purpose/ Atlas Map:
Provide broad geographic information (e.g., cities, roads, physical features).
Used for general navigation and reference.
Show a variety of features (e.g., political boundaries, physical landmarks).
Examples: World maps, political maps, road maps.
Calculating Real-World Distances Using Map Scale:
Identify the map scale (e.g., 1:50,000).
Measure the map distance (in cm or inches).
Apply the scale: Multiply the map distance by the scale factor.
Real Distance Formula = Map Distance × Scale Factor
Example:
Map scale: 1:50,000
Map distance: 3 cm
Real distance: 3 cm × 50,000 = 150,000 cm = 1,500 m
Euclidean Distance:
Straight line distance, calculated using Pythagorean Theorem= hypotenuse
Manhattan Distance:
Distance based (horizontal & vertical), like a taxicab route
Functional Distance:
Measures time, effort, or cost, considering barriers like terrain
Least-cost path: Finds the lowest-cost path considering factors like terrain or obstacles
Triangulation:
Measures angles from a known baseline to distant objects
Uses trigonometry to calculate distances
Trilateration:
Determines position by measuring distances from multiple satellites.
GIS Tools: Open Source:
Free and modifiable software.
Examples: QGIS, GRASS GIS (developed by the US Army Corps of Engineers), and Idrisi (non-profit system, originally raster-based).
Open-source tools encourage collaboration and are cost-effective.
GIS Tools: Proprietary:
Commercial software that requires licensing.
Examples: ArcGIS (leading desktop GIS by ESRI), MapInfo, GeoMedia, Maptitude, TransCAD (specialized for transportation).
Volunteered Geographic Information (VGI)
VGI is spatial data contributed freely by volunteers, often collected and edited by the general public.
Examples: OpenStreetMap, Wikimapia, Flickr, and Foursquare check-ins.
Data is typically reviewed for accuracy, and anyone can contribute or edit.
Datum Shift
Occurs when geographic reference systems (datums) are changed or transformed.
Latitude and longitude are only valid with reference to that datum --> Data shift
Impact on GIS:
Causes positional errors and coordinate mismatches
Inaccurate spatial analysis when combining data from different datums.
Requires reprojection or transformation to align data correctly.
What type of distortion increases significantly as you move away from the central meridian in UTM zones?
Scale
Moving away from the central meridian. 1:1
In the State Plane Coordinate System, why are different projections used in different zones?
To minimize distortion
Lambert conformal or UTM depending
More elongated N-S, divide zones E-W
What explains why one degree of longitude covers a shorter east-west distance near the poles?
Meridians converge toward the poles
The distance between one degree of latitude: 111.111
Longitude changes a lot; maximum at equator, minimum at the poles
Which coordinate pair is an example of UTM?
15T 642268 m E, 4852852 m N
Northing is 7 digits
Easting is 6 digits
Every zone gets a false easting of 500,000
What is the major difference between spatial and radiometric resolution in a remote sensing system?
What is the major difference between spatial and radiometric resolution in a remote sensing system?
The visible spectrum used in remote sensing spans approximately
0.4–0.7 μm
What is the typical altitude of a geostationary satellite?
~35,786 km
Orthorectification of a raster imagery is essentially a 2D rather than 3D transformation
False
Requires height 3D
Georeferencing is 2D transformation
Structure from motion:
First produced a point cloud
Raster and create a DEM
Last output is an Ortho imagery (overlapping photos)
Stitched together to make a mozaic and needs to be corrected for perspective errors (DEM)- Orthorectification
Arc (Info) Coverages format can store both raster and vector data
False
Arc info= e00 files (Vector)
Which generalization operation involves merging multiple small features into a larger, generalized feature?
Aggregation
What is the difference between true north and magnetic north?
True north points toward the geographic North Pole; magnetic north points toward the Earth’s magnetic field
1 square kilometer equals exactly 1,000,000 cubic meters
False
1000 m X 1000m = 1,000,000 m2
Which of the following best describes a key difference between a DEM and a point cloud?
A DEM is a gridded raster surface; a point cloud is an unstructured collection of x, y, z points
Point cloud= bathymetric using SONAR
Which data structure is best suited for capturing raw elevation data from LiDAR or photogrammetry?
Point cloud
LIDAR and sfm= Point cloud
Up to you to decide what you want to do with the point cloud
Sfm castle: point cloud FIRST
Mesh model --> another name for TIN