Calculate the total area of the small square pieces needed to cover the entire outside of the box.

Here are the solutions to the problems:

3.3.1 To calculate the total area needed to cover the outside of the cube box, we need to find its total surface area. A cube has 6 identical square faces.

Step 1: Identify the side length of the cube. The side length of the cube is $s = 3 \text{ cm}$.

Step 2: Calculate the area of one square face. The area of one face is given by the formula $A_{face} = s^2$. $A_{face} = (3 cm)^2 = 9 cm^2$

Step 3: Calculate the total surface area of the cube. Since there are 6 identical faces, the total surface area is $A_{total} = 6 \times A_{face}$. $A_{total} = 6 \times 9 cm^2 = 54 cm^2$ The total area of the small square pieces needed to cover the entire outside of the box is $\boxed{54 cm^2}$.

4.1 Here is the table with the "Tally" column filled in based on the given frequencies:

| Flavors | Tally | Frequency | | :---------- | :------------- | :-------- | | 1. Raspberry | |||| |||| |||| | 14 | | 2. Peach | |||| |||| || | 12 | | 3. Strawberry | |||| | 4 |

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