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Grade 6 Area of a semicircle Worksheets

Grade 6 practice: Halve the area of the full circle (π × r² ÷ 2) to find a semicircle's area. Choose a level below to generate a fresh set of questions.

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Understanding area of a semicircle

Area of a semicircle asks learners in Grades 6 to 7 to find the space inside half a circle. Since a semicircle is exactly half of a full circle, learners first find the whole circle’s area with π × r² (using π = 3.14), then divide by two. The radius is still measured from the centre of the straight edge to the curved edge.

For example, a semicircle with a radius of 6 in has area 3.14 × 6 × 6 ÷ 2 = 56.52 in². A common mistake is forgetting to halve the circle’s area, or halving the radius instead of the final area. Tip: work out the full circle’s area first by squaring the radius and multiplying by π, then divide that result by 2 — and remember the answer is in square units, since you are still measuring a flat region.

Sample area of a semicircle questions

These examples come from the Easy setting. Generate a worksheet for a complete page with space for working.

  1. Find the area of a semicircle with radius 8 in. Use π = 3.14.
    r = 8 in
  2. Find the area of a semicircle with radius 7 in. Use π = 3.14.
    r = 7 in
  3. Find the area of a semicircle with radius 11 in. Use π = 3.14.
    r = 11 in
  4. Find the area of a semicircle with radius 12 in. Use π = 3.14.
    r = 12 in
Check the sample answers
  1. 100.48 in²
  2. 76.93 in²
  3. 189.97 in²
  4. 226.08 in²

Practice focus

Halve the area of the full circle (π × r² ÷ 2) to find a semicircle's area. Label diagrams carefully and explain the property you used.

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