A park is being laid out in the shape of a parallelogram between maple and oak streets which are 45 meters apart the park must have an area of at least 2700 m squared what is the solution of an inequality

Answer 1

Let the length of the park be x meters and the width of the park be y meters.

Since the park is in the shape of a parallelogram, the area of the park can be represented by the formula: Area = base * height

Given that the distance between maple and oak streets is 45 meters (base), and the park must have an area of at least 2700 m^2, we can set up the following inequality:

45 * y ≥ 2700

Solving for y:

y ≥ 2700 / 45

y ≥ 60

Therefore, the width of the park must be at least 60 meters.