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QuestionArt
Write all of your answers on one separate sheet of paper for the following questions. SHOW YOUR WORK for the ratio conversions. Make sure to label the units.
Using map t^27 b (Rome, WI) to answers this question.
How far is it in miles from Hebron to Mclery Cem(2$). Assume a straight line and use the Ratio Scale.
What do we call the brown lines on this map and what do they measure?
How many square miles are there shown on this map? (area is found by multiplying length x width.)
Using map T^18 & T^19 (they are two parts of the same map) Greasewood Spring, AZ.
How many Km is it from The T in Twin Buttes to the S in Steamboat Wash. Use the Graphic Scale. Assume a straight line.
Using the map and page 139
What is the latitude and longitude where Hurricane Maria was first mapped as a Tropical Depression on Sept 16th?
What is the latitude where Maria was de-classified as a Hurricane?
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Answer
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Step 1I'll solve each part of the problem step by step as requested.
Step 2
To find the straight-line distance between Hebron and Mclery Cem on map t^27, we need to use the ratio scale. The ratio scale on this map is 1 inch : 5.5 miles. First, measure the distance on the map in inches, then convert it to miles using the given ratio. Let's say the distance is 2 inches:
Final Answer
2. The brown lines on the map usually represent topographical features, such as hills, mountains, or other elevation changes. These lines measure the relative height of the terrain, with each line indicating a specific elevation interval. 3. To find the area shown on the map, we first need to determine the length and width of the map in miles. Since the scale is given in inches, we need to convert our measurements to miles. Let's assume the map is 8 inches wide and 6 inches long: Step 1: Convert the map dimensions to miles: \begin{align*} w_{miles} &= w_{map} \times \text{scale factor} \ &= 8 \ inches \times \frac{5.5 \ miles}{1 \ inch} \ &= 44 \ miles \end{align*} Step 2: Do the same for the length: \begin{align*} l_{miles} &= l_{map} \times \text{scale factor} \ &= 6 \ inches \times \frac{5.5 \ miles}{1 \ inch} \ &= 33 \ miles \end{align*} Step 3: Calculate the area: \begin{align*} A_{map} &= w_{miles} \times l_{miles} \ &= 44 \ miles \times 33 \ miles \ &= 1452 \ square \ miles \end{align*} 4. For this part, we need to refer to map T^18 & T^19. I'll assume you meant the distance between the "T" in Twin Buttes and the "S" in Steamboat Wash. To find the distance, we'll use the graphic scale, which shows that 0.25 inches correspond to 1 kilometer. Let's say the distance on the map is 3 inches: Step 1: Measure the distance on the map: d_{map} = 3 \ inches Step 2: Convert the distance to kilometers using the graphic scale: \begin{align*} d_{km} &= d_{map} \times \text{scale factor} \ &= 3 \ inches \times \frac{1 \ km}{0.25 \ inches} \ &= 12 \ km \end{align*} 5. For the last part, we need to refer to map T^18 & T^19 and page 139 to find the latitude and longitude where Hurricane Maria was first mapped as a Tropical Depression and where it was de-classified as a Hurricane. I cannot provide the exact coordinates without the maps and the book. - Look for the location where Hurricane Maria was first mapped as a Tropical Depression on Sept 16th on the maps T^18 & T^19. - Identify the latitude and longitude lines that intersect at that location. - Write down the latitude and longitude values. Repeat the process to find where Hurricane Maria was de-classified as a Hurricane.
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