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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Hey Innocent — ready when you are.
Here are the calculations based on the provided diagram:
a) Area of the Shallow end Step 1: Identify the dimensions of the shallow end. The shallow end is a rectangle with a length of and a width of . Step 2: Calculate the area using the formula for a rectangle, . A_{shallow} = 3 m \times 1 m = \text{3 m^2}
b) Area of the Deep end Step 1: Identify the dimensions of the deep end. The deep end is a rectangle with a length of and a width of . Step 2: Calculate the area using the formula for a rectangle, . A_{deep} = 5 m \times 4 m = \text{20 m^2}
c) Area of the pool Step 1: Sum the areas of the shallow and deep ends to find the total area of the pool. Step 2: Substitute the calculated values and find the total area. A_{pool} = 3 m^2 + 20 m^2 = \text{23 m^2}
d) Volume at deep end Step 1: Identify the dimensions and depth of the deep end. The deep end has a length of , a width of , and a depth of . Step 2: Calculate the volume using the formula . Step 3: Perform the multiplication. V_{deep} = 20 m^2 \times 2 m = \text{40 m^3}
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Hey Innocent — ready when you are. Here are the calculations based on the provided diagram: a) Area of the Shallow end Step 1: Identify the dimensions of the shallow end.
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.