


How is the area of a rectangle used in logistics and warehouse design to optimize storage space?
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- How is the concept of area used in mapmaking?
- Can two rectangles have the same area but different perimeters?
- How can you use integration to find the area of a rectangle defined by y = 0, y = b, x = 0, and x = a?
- How does the length affect the area of a rectangle?
- How is the area of a rectangle used in traffic engineering to analyze road capacity and traffic flow?
- Consider a rectangle whose diagonals intersect at a point $(h, k)$ and whose sides are parallel to the coordinate axes. If the length of the diagonal is $2d$, what can you say about the possible areas of the rectangle?
- How do you solve word problems involving the area of a rectangle?
- Consider a rectangle with sides of integer lengths and an area of n. What are the possible perimeters of such rectangles?
- What are vectors and how can they be used to represent the sides of a rectangle?
- What are map projections and how do they distort areas?
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