To solve this problem, we'll first need to know the scale used in the drawing of the basement. Since the scale isn't provided in the problem, I'll assume that it was given in the "Example" that you mentioned. I'll go through the steps of solving the problem assuming we have a scale, but if you provide the specific scale, I can give you a precise answer.

General Steps to Solve the Problem:

1. Determine the Scale from the Example: Let's assume the scale is something like 1 inch = 4 feet. (Note: Replace this with the actual scale when you have it.)

2. Convert the Real Dimensions to Drawing Dimensions:

   • Width of the Basement: $\text{Width of drawing} = \frac{\text{Width of basement}}{\text{Scale factor}} = \frac{28 \text{ ft}}{4 \text{ ft per inch}} = 7 \text{ inches}$
   • Length of the Basement: $\text{Length of drawing} = \frac{\text{Length of basement}}{\text{Scale factor}} = \frac{35 \text{ ft}}{4 \text{ ft per inch}} = 8.75 \text{ inches}$

Final Answer (assuming a 1 inch = 4 feet scale):

• Width of the Drawing: 7 inches
• Length of the Drawing: 8.75 inches

If you provide the actual scale from the example, I can recalculate these dimensions accurately.

Would you like more details or have any questions? Here are 5 related questions you can explore:

1. What is the exact scale used in the example?
2. How would the drawing dimensions change if the scale were 1 inch = 2 feet?
3. If the basement were 50 feet long, what would the drawing's length be using the same scale?
4. How would you calculate the area of the basement and the drawing using this scale?
5. If the drawing needed to fit on an 8.5" x 11" sheet of paper, what would the maximum possible scale be?

Tip: Always double-check the scale given in examples or problems to ensure accurate conversions from real-life dimensions to drawing dimensions.