A park is in the shape of a triangle. What is the perimeter of the park if the scale is $$ 1: 200 $$ ?

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To calculate the perimeter of the park, we first need to know the lengths of the sides of the triangular park in real-world units. The scale of $$ 1:200 $$ means that 1 unit on the drawing or model represents 200 units in reality.

If you have the lengths of the sides of the triangle in the model (let's say $$ a $$, $$ b $$, and $$ c $$), you can find the real-world lengths by multiplying each side by 200:

$$
\text{Real length of side } a = a \times 200
$$
$$
\text{Real length of side } b = b \times 200
$$
$$
\text{Real length of side } c = c \times 200
$$

The perimeter $$ P $$ of the park in real-world units is then given by:

$$
P = (a + b + c) \times 200
$$

If you provide the lengths of the sides of the triangle in the model, I can help you calculate the perimeter of the park.
To find the perimeter, multiply the lengths of the triangle's sides by 200 and add them together.

A park is in the shape of a triangle. What is the perimeter of the park if the scale is \( 1: 200 \) ?

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