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Calculate the area of a trapezium with parallel sides 5.54 cm and 7.64 cm, and a height of 3.9 cm. Round to 2 decimal places.

Mathematics

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Answer

25.70 cm2\text{25.70 cm}^2

Step-by-step solution

3 steps

Here's the solution for Q3.

  1. Identify the dimensions of the trapezium.

    The lengths of the parallel sides are a=5.54 cma = 5.54 \text{ cm} and b=7.64 cmb = 7.64 \text{ cm}.
    The perpendicular height is h=3.9 cmh = 3.9 \text{ cm}.

  2. Apply the formula for the area of a trapezium.

    The formula for the area of a trapezium is A=12(a+b)hA = \frac{1}{2}(a+b)h.

    A=12(5.54 cm+7.64 cm)×3.9 cmA = \frac{1}{2}(5.54 \text{ cm} + 7.64 \text{ cm}) \times 3.9 \text{ cm} A=12(13.18 cm)×3.9 cmA = \frac{1}{2}(13.18 \text{ cm}) \times 3.9 \text{ cm} A=6.59 cm×3.9 cmA = 6.59 \text{ cm} \times 3.9 \text{ cm} A=25.701 cm2A = 25.701 \text{ cm}^2
  3. Round the area to 2 decimal places.

    A≈25.70 cm2A \approx 25.70 \text{ cm}^2

    The area of the trapezium is 25.70 cm2\text{25.70 cm}^2.

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