1. The problem involves calculating the total price for a surface area given the dimensions and price per square meter. 2. First, calculate the area in square centimeters: $$\text{Area} = 160.5 \times 45 = 7222.5 \text{ cm}^2$$. 3. Convert the area from square centimeters to square meters since the price is per square meter: $$1 \text{ m}^2 = 10000 \text{ cm}^2$$, so $$\text{Area in m}^2 = \frac{7222.5}{10000} = 0.72225 \text{ m}^2$$. 4. Use the formula for total price: $$\text{Total Price} = \text{Area in m}^2 \times \text{Price per m}^2$$. 5. Substitute the values: $$\text{Total Price} = 0.72225 \times 460 = 332.235$$. 6. Therefore, the total price for the surface is approximately 332.24.