Question

Avery made a scale drawing of a restaurant. She used the scale 1 inch : 3 feet. In the drawing, a table in the restaurant is 2 inches long. What is the length of the actual table?

Answer 1

To determine the length of the actual table, we can use the given scale and the measurement in the scale drawing.

The scale is 1 inch : 3 feet, which means that every 1 inch in the drawing represents 3 feet in reality.

In the drawing, the table is 2 inches long. To find the length of the actual table, we need to convert the measurement from inches to feet using the scale.

Since every 1 inch represents 3 feet, we can set up a proportion:

1 inch / 3 feet = 2 inches / x feet

To solve for x (the length of the actual table in feet), we can cross-multiply and solve the equation:

1 inch * x feet = 3 feet * 2 inches

x feet = 6 feet

Therefore, the length of the actual table is 6 feet.

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Answer 2

To find the length of the actual table, you can use the given scale:

Scale: 1 inch : 3 feet

If in the scale drawing the table is 2 inches long, you can set up a proportion to find the actual length (let's call it "x"):

(Length in drawing) / (Actual length) = (Scale in drawing) / (Actual scale)

In this case:

(2 inches) / x = 1 inch / 3 feet

Now, you can cross-multiply and solve for x:

2 inches * 3 feet = x * 1 inch

6 feet = x

So, the actual length of the table is 6 feet.