This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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10 mm
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1:
4.1.1 Step 1: Identify the diameter of one cork from the diagram. The diagram shows the diameter of a cylindrical cork is .
Step 2: Calculate the radius. The radius is half of the diameter. The radius of one cork is .
4.1.2 Step 1: Identify the inner height and border width from the diagram. The inner height of the pin board is . The border width is on the top and on the bottom.
Step 2: Convert the border width from cm to mm.
Step 3: Calculate the total outside height. The outside height includes the inner height plus the top and bottom borders.
Step 4: Round the outside height to the nearest . is closer to than to . The outside height of the pin board with the border, rounded to the nearest , is .
4.1.3 Step 1: Calculate the surface area of one cork. The radius . The height . Using the formula: Total surface area of a cylinder =
Step 2: Calculate the total surface area to be painted for all corks and layers. Lareb collected corks and painted each with layers.
Step 3: Calculate the total volume of paint needed. The spread rate is per litre.
Step 4: Calculate the number of paint cans required. The paint is sold in cans. Convert the volume of paint to ml. Number of cans needed: Since you cannot buy a fraction of a can, Lareb must buy cans.
Step 5: Calculate the total cost of the paint. Each can costs R. The total cost of the paint required is .
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Hey thembekamvelase78, good to see you again. Here are the solutions for question 4.1: 4.1.1 Step 1: Identify the diameter of one cork from the diagram.
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.