πr² + πrl: Mixed Review
Mathematics
Grade 6
10 questions
~20 mins
1 views0 downloads
About This Worksheet
A worksheet reviewing the surface area formula for cones: πr² + πrl. It includes procedural exercises, problem solving, real-world scenarios, and extension questions to deepen understanding.
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πr² + πrl: Mixed Review
Subject: MathematicsGrade: Grade 6
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Untitled Worksheet
Grade Grade 6
A
Practice Questions
Answer all questions. Show your working in the grid spaces provided.
1.
Calculate the surface area of a cone with a radius of 3 cm and a slant height of 5 cm using the formula πr² + πrl. Use π ≈ 3.14.
[3 marks]2.
A cone has a radius of 4 meters and a slant height of 6 meters. Find its surface area, approximating π as 3.14.
[3 marks]3.
If a cone's radius is 5 cm and its lateral slant height is 8 cm, what is its surface area? Show your working.
[4 marks]4.
Construct a cone on the grid with a radius of 2 units and a slant height of 4 units. Then, calculate its surface area.
[4 marks]5.
Plot the graph of y=2x for x values from 0 to 5 on the grid.
[2 marks]6.
Construct a triangle with sides of 3, 4, and 5 units. Use the grid to draw the triangle accurately.
[3 marks]7.
A cone has a radius of 6 cm and a slant height of 10 cm. What is its surface area? Approximate π as 3.14.
[3 marks]8.
A real-world scenario: A company is designing a conical party hat with a radius of 7 inches and a slant height of 9 inches. Find the surface area for material estimation.
[4 marks]9.
Identify and correct the mistake in this calculation: Surface area = 3.14×5 + 3.14×5×7 = 15.7 + 109.9 = 125.6.
[2 marks]10.
A cone's radius is doubled from 3 cm to 6 cm, and the slant height remains 5 cm. How does the surface area change? Show your reasoning.
[4 marks]Quick Actions
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Details
- Created
- 1/1/2026
- Updated
- 1/1/2026
- Type
- worksheet