Topographic Maps lab .docx

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University of Minnesota-Twin Cities *

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1101

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Geography

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Jan 9, 2024

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Introduction to Online Topographic Maps Directions: Open this file in word, and type your answers into the spaces provided using BLUE or GREEN text (so I can find your work easily amongst the questions). Save this completed lab and upload it to the appropriate assignment folder on D2L The purpose of this lab exercise is for you to become familiar with the information presented on a digital topographic map and how to interpret that information. Learning Objectives: Interpret information included in a topographic map Measure distance on a digital topographic map Determine precise coordinates Determine elevation and elevation changes on a topographic map Equipment required: - Download and install these first if you don’t already have them on your computer!!!!!!!!! Computer with internet access Adobe Acrobat Reader (available free at http://get.adobe.com/reader/ ) (although most computers have a pdf reader already available/installed) Background: Contour maps have lines (called contour lines) that connect points of equal-ness (be that elevation/temperature/thickness/etc.). You look at contour maps fairly often without realizing it. Below are contour maps of daily high temperatures across the US. The one on the left is color coded with purple/blue colors being cooler temperatures and orange/red being warmer temperatures. If you took away the coloring and just left the outlines of colored areas you would have something that looks more like the diagram on the right (obviously showing a different time of year…but you get the idea). On these maps, the contour lines are connecting points of equal temperature. Page | 1
Topographic maps are another type of contour map. Instead of connecting points of equal temperature like in the above maps, we connect points of equal elevation with the contour lines . Contour lines show hills, valleys, mountains, plains, and the like. This is a way for us to take our 3 dimensional world and turn into a flat, 2 dimensional object but still keep the 3 dimensional information. They not only show us the horizontal distribution of features like any street map you may be more familiar with looking at would, they also show elevation differences across the land surface. In other words, it is a way for us to still see where all the mountains/hills/valleys/etc. are by looking on a flat piece of paper. Typical topographic maps are not color coded for elevation, but just use the contour lines (similar to the contour map on the right above). Elevations on topographic maps are given in feet or meters above mean sea level. The shore of a lake is, in effect, a contour line because every point on it is at the same level (elevation). Here are a set of pictures showing how the contour lines translate into shape of the land surface. The top drawing shows a side view of a hill with contour lines, the bottom drawing shows the topographic map of the same hill. Note how the two drawings relate. You can clearly tell the image to the left is a human face. By contouring the points of equal elevation across the face, we see where the highs and lows are even though this is a two dimensional image without any shading to aid in viewing the 3D aspects of a face. Page | 2
Systematic mapping of the topography of the United States did not begin until after 1884. The task was assigned to the newly created United States Geological Survey (USGS). Mapping was originally based almost exclusively on field surveys and hand sketching of contour lines based on surveyed control points in the field. It wasn’t until after the world wars that the field of photogrammetry was developed. Large swathes of territory could be quickly and more accurately mapped by use of aerial images. Pairs of images with significant overlap taken from slightly different angles created a three-dimensional “stereoimage” from which elevation could be determined. Topographic maps were originally created at 1:250,000 scale and later 1:62,500 (15 minute series) scale. With the use of photogrammetry, and the demand for more detailed maps, the USGS began creating the much more detailed 1:24,000 (7.5 minute series) scale map series. The 1:24,000 scale is the most popular map scale now produced by the USGS. Mapping of the contiguous 48 states at 1:24,000 scale was completed in 1991. In 2001, the USGS released “The National Map”, an online platform to display and distribute geographic data to users. The National Map consists of eight data layers: transportation, hydrography, boundaries, structures, geographic names, land cover, elevation, and orthographic images. Digital versions of topographic maps were released via The National Map in 2009 as geoPDF files and include a variety of layers, such as aerial imagery, that can be toggled on or off. The 7.5 minute series maps are now updated every three years as new aerial images are collected for the National Agricultural Inventory Program. The USGS is currently in the process of digitizing all topographic maps created prior to 2009. Some basics on contour lines They connect points of equal elevation Steep slopes are shown by closed spaced contour lines Gentle slopes are shown by widely spaced contour lines Contour lines never intersect, branch, or cross. They may merge in a vertical or overhanging cliff When contour lines cross a stream, they bend upstream; they form a “V” shape with the point of the V pointing upstream Closed contours appearing as circles or ovals represent hills or knobs Closed contours with hatch marks (short lin es pointing toward the center of the closure/circle) represent closed depressions. The outermost hatched circle will have the same elevation as the adjacent regular contour line. Contour line patterns Scale information: Scale is given in a number of ways on the map. Either as a visual scale bar like this - 1 ½ 0 1mile Or as a fraction like this – 1:24,000 Page | 3
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In which case, this means 1 unit of measure on the map equals 24,000 units of measure in real life. It’s basically the number of times you have shrunk real life to make it fit on the map. In this case, that would be 24,000 times. It is a unitless number. So 1cm on the map = 24,000cm in real life, 1” on the map = 24,000” in real life, 1 hand width on the map = 24,000 hand widths in real life, etc. You will be playing around with understanding map scale a bit today on the two maps on your table. Other map information includes the contour interval – always written somewhere on the map, usually near the scale and the name of the map. This video is just over 11 minutes long and does an excellent job of explaining how to read and interpret a topographic map – this was part of the pre lab work, so hopefully you have watched it already!! https://www.youtube.com/watch?v=bENEygui4jo Page | 4
Exercises: Reading a geoPDF topographic map Posted to D2l is a map file labeled “MN Bloomington map for lab activity”. Download this and open it. Upon opening the map, you should see a topographic map with an aerial image overlay – be patient, this is a large file and can take a bit of time to open! If you were wanting to find this map (or any other map) on your own for future use, here’s how: Navigate to http://nationalmap.gov/ustopo/ and click on the green box labeled “Get maps” then the “launch” button to download topo maps of the US. Now you can search along the top of the map that appears and use this get current and historical topographic maps for any location within the United States. Search for “Bloomington, MN” using the search bar. Click on “find products” in the text bubble that appears on the map. On the left hand side you will have options for US topo and historical topo maps to download. Maps contain a lot of information about location, scale, etc. on the bottom of the map page. Scroll down to here (and zoom in if needed!) to answer the following questions. 1. What is the scale of the map? 1:24 000 2. What is the contour interval of the map? 10 feet 3. What is the name of the quadrangle map immediately west of the Bloomington quadrangle? saint paul south west 4. What is the date (year) for the map? 2010 This gives you an idea of what an actual paper map would look like, if you were sitting in a lab classroom. But it’s hard to make actual measurements on this without special toolbars (that can be downloaded and used, but there aren’t any currently freely available that work well on both Macs and Windows machines…) Let’s look at the actual map now, instead of the legend information. Choose the correct answer in the following sentences 5. Contours along steep slopes, such as edges of river valleys are [(closer together than) (farther apart than) (the same distance apart as)] contours in flatter areas such as valley floors. Find Nine Mile Creek on your map (see the annotated map below). Page | 5
You will find the elevation change of Nine Mile Creek between the two thin red circle locations on the map - where Nine Mile Creek crosses Normandale Blvd (NW of campus) Ave, and north of where Nine Mile Creek crosses Old Shakopee Blvd (SE of campus) – by answering the following questions (see the annotated image below the questions with help on finding elevations using topographic lines). Note: these two circled locations should show up on the pdf map you download and open from D2L as well. 6. What color are the topographic (topo) lines on this map? brown 7. What is the approximate elevation of Nine Mile Creek where it crossed Normandale Blvd (remember, the creek is not right on a topo line, so it can’t be the same elevation as the nearest topo line – you’ll have to estimate!)? Make sure you include units!! 700 m 8. What is the approximate elevation of Nine Mile Creek at the location north of Old Shakopee Road (again, it’s not right on a topo line, and include those units!)? 750m 9. What is the elevation change of the creek between the Normandale Blvd and Old Shakopee Rd circled locations? 50m Page | 6
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10. Which direction is Nine Mile Creek flowing (i.e. NW, S, NE, SW, etc.)? South east Here is an annotated image on how to go about finding elevation using topographic lines (not the same map you have, but the principle is the same): Page | 7
To find the slope or gradient of the creek is the same as finding the gradient or slope of a hill – which you had to practice last week. So the formula is still the elevation changed divided by the distance over which we see that elevation change. In the case of a creek, that distance is not a straight line because the creek winds across the landscape. If we had a paper map, we would take out a piece of string and lay it along this path matching all those curves in the creek’s path and then straighten out the string to get that full distance. If we had capable drawing tools (also part of what is hard to find in software that works on all possible computer types students might be using!), we could draw a path and then measure the length of that path. We don’t have that option here, so I will just tell you that the length of Nine Mile Creek between the two points (Normandale Blvd and Old Shakopee) is about 4 miles long. Using the length of the creek (given above) and the elevation change you calculated (question 9), you can calculate the gradient, or slope, of Nine Mile Creek along this segment of its path, from Normandale Blvd to Old Shakopee Road. 𝑆𝑙??? = ?𝑙?𝑣𝑎?𝑖?? ?ℎ𝑎?𝑔? ?𝑖??𝑎??? ??𝑎𝑣?𝑙𝑙?? 11. What is the slope of this segment of Nine Mile Creek? This will be in units of feet per mile – make sure you include the units in your answer! 50 m / 9mi = 5.5 m/mi 12. Look around now at where the Minnesota River runs through the Bloomington area. What is the approximate elevation of the Minnesota River Valley (not the river itself, but the valley floor)? You can use the predominant labeled topographic contour line. Make sure you include units!!! 200m 13. How high above the Minnesota River Valley are the Pleasant View Memorial Gardens (located south of the river and east of 35W) as measured from the “G” in the word “Gardens”(there is a contour line that runs right under the “G”)? 70m Page | 8