A rectangular garden has a length of 20 meters and a width of 15 meters. The gardener doubles the length and increases the width by 50%. What is the area of the revised garden?

A rectangular garden has a length of 20 meters and a width of 15 meters. The gardener doubles the length and increases the width by 50%. What is the area of the revised garden?

["Title: How to Calculate the Area of a Revised Rectangular Garden – Before and After Transformation", "When designing or maintaining a garden, understanding its dimensions and area is essential—especially when making informed changes. In this article, we explore what happens to the area of a rectangular garden when its dimensions are modified. Specifically, we examine a garden originally measuring 20 meters in length and 15 meters in width, with key modifications: the length is doubled and the width increased by 50%.", "---", "### Original Garden Dimensions", "The original garden has:", "- Length (L): 20 meters\n- Width (W): 15 meters", "The area of a rectangle is calculated with the formula:\n[\n\ ext{Area} = \ ext{Length} \ imes \ ext{Width}\n]", "So, the original area is:\n[\n20, \ ext{m} \ imes 15, \ ext{m} = 300, \ ext{square meters}\n]", "---", "### Revised Garden Dimensions", "After the gardener’s updates:", "- The length is doubled:\n ( 20, \ ext{m} \ imes 2 = 40, \ ext{m} )", "- The width increases by 50%:\n ( 15, \ ext{m} + (0.50 \ imes 15, \ ext{m}) = 15, \ ext{m} + 7.5, \ ext{m} = 22.5, \ ext{m} )", "Now, the revised garden has:", "- New Length: 40 meters\n- New Width: 22.5 meters", "Calculating the new area:\n[\n40, \ ext{m} \ imes 22.5, \ ext{m} = 900, \ ext{square meters}\n]", "---", "### Why the Area Increased Significantly", "By doubling the length and increasing the width by half, the gardener significantly expanded the garden space—from 300 m² to 900 m², a tripling of the area. This demonstrates how even moderate increases in garden dimensions can substantially boost usable planting or walking space.", "---", "### Conclusion", "This example highlights the importance of understanding geometric transformations in garden planning. Knowing that:", "- Doubling the length multiplies the area by 2\n- Increasing width by 50% multiplies it by 1.5", "We can efficiently predict that the revised garden’s area becomes 900 square meters, offering more room for plants, flowers, or outdoor activities.", "Whether you’re designing your first garden or refining an existing one, precise calculations ensure optimal use of space—happiness starts from the ground up!", "---", "Keywords: rectangular garden area, garden dimensions calculation, doubling length garden area, increasing width garden area, rectangular garden area formula, garden area transformation, math in gardening, garden size change calculation."]

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