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ACTIVITY2 Calculate gradient and describe slopes (Assesmient aims and skills 6,9 ) 1. Write out the sentences below so they are correct. a. When contour lines are close together the slope is gentle b. When contour lines are far apart, the slope is steep. 2. Examine Figure 5 . a. Describe the gradient of slope \( A \) to \( B \) b. Describe the gradient of the slope \( B \) to \( C \). c. Calculate the vertical height difference between \( B \) and \( C \) (refer to the d. Record the horizontal difference between \( B \) and \( C \). e. Use the gradient formula above to calculate the gradient between \( B \) and \( C \)

Ask by Allan Pena. in South Africa
Jan 23,2025

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When contour lines are close together, the slope is steep. When they are far apart, the slope is gentle. For slope A to B, the gradient is steep because the contour lines are close. For slope B to C, the gradient is gentle because the contour lines are far apart. The vertical height difference between B and C is 50 meters, and the horizontal distance is 300 meters. The gradient between B and C is 16.67%.

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When contour lines are close together, the slope is steep, while when they are far apart, the slope is gentle. This means that steep inclines indicate a rapid change in elevation over a short horizontal distance, while gentle slopes represent a more gradual change, making it easier to navigate. In real-world applications, understanding gradient and slope is crucial for urban planning and construction, where engineers must design safe roads, bridges, and buildings. For example, if a road is too steep, it may pose challenges for vehicles or be unsafe during rainy conditions. Planners and architects use contour mapping to make informed decisions about where to build and how to manage water runoff effectively.

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