If the scale of a drawing is 1" = 10', a plan with a tree 5" from a house corner will become?

If the scale of a drawing is 1" = 10', a plan with a tree 5" from a house corner will become?

• A. An installed tree 25' from the house
• B. An installed tree 50' from the house
• C. An installed tree 20' from the house
• D. An installed tree 10' from the house

Answer: (B)

To understand how the scale impacts the placement of the tree in the landscape drawing, it’s essential to recognize what the scale of 1" = 10' signifies. This means that for every inch measured on the drawing, it represents 10 feet in reality. Given that the tree is drawn 5 inches away from the corner of the house on the plan, we can use the scale to calculate the actual distance. By multiplying the number of inches (5) by the scale conversion factor (10 feet per inch), we find that the actual distance from the house would be calculated as follows: 5 inches x 10 feet/inch = 50 feet. Therefore, the tree depicted in the drawing at 5 inches from the house corner translates to an installed tree located 50 feet away from the house in the real landscape. This thoughtful application of the scale allows for accurate transitions from two-dimensional representations to three-dimensional space in landscape planning.

To understand how the scale impacts the placement of the tree in the landscape drawing, it’s essential to recognize what the scale of 1" = 10' signifies. This means that for every inch measured on the drawing, it represents 10 feet in reality.

Given that the tree is drawn 5 inches away from the corner of the house on the plan, we can use the scale to calculate the actual distance. By multiplying the number of inches (5) by the scale conversion factor (10 feet per inch), we find that the actual distance from the house would be calculated as follows:

5 inches x 10 feet/inch = 50 feet.

Therefore, the tree depicted in the drawing at 5 inches from the house corner translates to an installed tree located 50 feet away from the house in the real landscape. This thoughtful application of the scale allows for accurate transitions from two-dimensional representations to three-dimensional space in landscape planning.