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How is the area of a trapezium different from that of a rectangle?
  • a)
    Trapezium has different heights
  • b)
    Trapezium has only one base
  • c)
    Trapezium has two parallel sides
  • d)
    Rectangle has no height
Correct answer is option 'C'. Can you explain this answer?
Most Upvoted Answer
How is the area of a trapezium different from that of a rectangle?a) T...
Understanding the Trapezium and Rectangle
The area of a trapezium (or trapezoid) is calculated differently than that of a rectangle, primarily due to their structural characteristics.
Key Differences in Shape
- Trapezium has Two Parallel Sides:
A trapezium features one pair of parallel sides, known as the bases. This unique property distinguishes it from a rectangle, where both pairs of opposite sides are parallel.
- Rectangle has Four Right Angles:
In a rectangle, all angles are right angles (90 degrees), which allows for straightforward calculations of area using the formula: Area = Length × Width.
Area Calculation
- Area of a Trapezium:
The area of a trapezium is calculated using the formula:
Area = 1/2 × (Base1 + Base2) × Height.
This formula incorporates the lengths of both bases and the height, reflecting the trapezium's unique shape.
- Area of a Rectangle:
The area of a rectangle is simply:
Area = Length × Width.
Since rectangles have consistent lengths and widths, the calculation is more straightforward.
Conclusion
In summary, the primary difference that leads to distinct area calculations lies in the trapezium's two parallel sides, which creates a varying shape and necessitates a different formula for area. The rectangle's uniform shape, on the other hand, allows for a simpler area calculation. Understanding these differences is key to mastering geometry concepts at the Class 8 level.
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How is the area of a trapezium different from that of a rectangle?a) T...
A trapezium (or trapezoid) has two parallel sides (bases), which makes its area formula different from that of a rectangle. The area of a trapezium is calculated with the formula Area = ½ × Height × (Base 1 + Base 2), reflecting the need to account for the two bases.
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