Choose a description from COLUMN B that matches a term in COLUMN A. Write only the letter (A-G) next to the question number (2.1.1–2.1.5) in the ANSWER BOOK.

A represents the time taken when the speed is $30 \text{ km/h}$.

$$\text{Time} = \frac{\text{Distance}}{\text{Speed}}$$ $$A = \frac{360 \text{ km}}{30 \text{ km/h}}$$ $$A = 12 \text{ hours}$$

B represents the speed when the time taken is $6 \text{ hours}$.

$$\text{Speed} = \frac{\text{Distance}}{\text{Time}}$$ $$B = \frac{360 \text{ km}}{6 \text{ hours}}$$ $$B = 60 \text{ km/h}$$

The missing values are $\boxed{A = 12 \text{ hours}}$ and $\boxed{B = 60 \text{ km/h}}$.

2.1 Matching terms
Match the terms in Column A with their descriptions in Column B.

• 2.1.1 Area: The measure of the inside of a closed 2D shape.
  • 2.1.1 $\rightarrow$ E
• 2.1.2 Perpendicular lines: Lines that meet at a right angle.
  • 2.1.2 $\rightarrow$ D
• 2.1.3 3D object: An object that has faces, edges, and vertices.
  • 2.1.3 $\rightarrow$ A
• 2.1.4 Diagonal: A slanted line that goes from corner to corner.
  • 2.1.4 $\rightarrow$ B
• 2.1.5 Parallel lines: Lines that have a constant distance between them.
  • 2.1.5 $\rightarrow$ F

2.2 Rectangular garden dimensions
The area of the rectangular garden is $48 \text{ m}^2$. The area of a rectangle is given by the formula $\text{Area} = \text{length} \times \text{width}$. No side can be less than $2 \text{ m}$.

The pairs of positive integers that multiply to 48 are:

• $1 \times 48$
• $2 \times 24$
• $3 \times 16$
• $4 \times 12$
• $6 \times 8$

• $1 \text{ m} \times 48 \text{ m}$ (1 is less than 2, so this is not a valid option)
• $2 \text{ m} \times 24 \text{ m}$ (Both 2 and 24 are $\ge 2$)
• $3 \text{ m} \times 16 \text{ m}$ (Both 3 and 16 are $\ge 2$)
• $4 \text{ m} \times 12 \text{ m}$ (Both 4 and 12 are $\ge 2$)
• $6 \text{ m} \times 8 \text{ m}$ (Both 6 and 8 are $\ge 2$)

The possible dimensions for the sides of the garden are:
$\boxed{2 \text{ m} \times 24 \text{ m}}$
$\boxed{3 \text{ m} \times 16 \text{ m}}$
$\boxed{4 \text{ m} \times 12 \text{ m}}$
$\boxed{6 \text{ m} \times 8 \text{ m}}$