Final answer:
To answer the questions, measure the length and width of the house, calculate the area of the house, determine the scale used, find the length of the biggest bedroom, understand the meaning of the scale statement, calculate the area of the wall with no windows, measure the shortest distance from the bath tub to the wall, and calculate the height of the door opening.
Step-by-step explanation:
To answer the questions provided:
- For Question 1a, measure the length of the house in millimeters using a measuring tape. Write down the measurement in mm.
- For Question 1b, convert the width of the house from millimeters (mm) to meters (m) by dividing the measurement by 1000. Write down the result in meters.
- For Question 1c, calculate the area of the house by multiplying the length and width together. Write down the calculated area in square meters (m2).
- For Question 2, determine the scale used to draw the plan by dividing the actual width of the house by the measured width on the plan (in meters). Write down the scale in the form 1:?
- For Question 3, locate the biggest bedroom on the floor plan and write down its length in millimeters (mm).
- For Question 4, choose option a) It means that the plan is 100 times smaller than the actual house.
- For Question 5, calculate the area of the wall with no windows by subtracting the area of the windows from the total area of the house (51.8 m2). The answer is option a) Not enough information to calculate.
- For Question 6, determine the shortest distance from the end of the shortest side of the bath tub structure to the bathroom wall by measuring the distance in centimeters (cm) and converting it to millimeters (mm) by multiplying by 10. Write down the shortest distance in mm.
- For Question 7, calculate the height of the door opening by dividing the area of the door opening (2.126 m2) by the width of the door opening in meters. Write down the calculated height in meters (m).