Question

what is the relative min? (0, 36) (-2.55, -6.55), (2.55, -6.55) (-∞, ∞) none

Explanation:

Step1: Understand relative minimum concept

A relative minimum of a function is a point where the function changes from decreasing to increasing. On a graph, it is a "valley" point in a local region.

Step2: Analyze the given points

We are given points \((0,36)\), \((- 2.55,-6.55)\), \((2.55,-6.55)\), \((-\infty,8)\) and "None". The \(y -\) coordinate of a relative minimum represents the minimum value in a local neighborhood. The points \((-2.55,-6.55)\) and \((2.55,-6.55)\) have the lowest \(y -\) values among the non - asymptotic and non - single - point (since \((0,36)\) has a higher \(y\) value and \((-\infty,8)\) is not a proper point in the sense of a local minimum for a function's graph as shown in the coordinate - plane graph) in the context of a function's graph (where we look for actual coordinate points for local minima).

Answer:

\((-2.55,-6.55)\), \((2.55,-6.55)\)