Question

Which of the following applications is the least likely to use quadratic functions to solve?

finding the minimum cost of a product

finding the maximum surface area of a floor plan

finding the perimeter of a garden

finding the height of a ball thrown

Answer 1

Answer:

I would say C: Finding the perimeter of a garden

Step-by-step explanation:

You don't need to use quadratic functions to find the perimeter of a garden. There are uses of quadratic functions in all the other options.

Answer 2

Quadratic functions are often applied in solving real life models.

It is least likely to apply the quadratic function in (c) finding the perimeter of a garden

The height of a ball follows a parabola, hence quadratic function would definitely be applied.

The minimum cost and the maximum surface areas are optimizing functions; this also means that quadratic function would absolutely be applied.

However, the perimeter of a garden is simply the sum of the side lengths.

Except in few cases, when the side lengths are unknown, the perimeter can be calculated easily.

Hence, it is least likely to apply the quadratic function in (c) finding the perimeter of a garden

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