Answer: To find the range of distances that can be added to the lot while ensuring the new lot does not exceed 345 square meters, we can set up an equation.
Let's assume the distance to be added to each side is 'x' meters.
The new dimensions of the lot will be (12 + 2x) meters by (20 + 2x) meters.
The area of the new lot can be calculated as (12 + 2x) * (20 + 2x).
According to the given condition, the area of the new lot should not exceed 345 square meters.
So, we can set up the following inequality:
(12 + 2x) * (20 + 2x) ≤ 345
Simplifying this inequality will give us the range of distances that can be added to the lot.
Explanation:
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