Question

select all the ways that describe the graph of the function in interval 2. the function is constant. the function is decreasing. the slope is negative. the function is increasing.

Explanation:

Step1: Analyze the function's behavior in interval 2

For a function \(y = f(x)\), if as \(x\) increases, \(y\) also increases, the function is increasing. In interval 2, when we move from left - to - right (as \(x\) increases), the \(y\) - value of the function is getting larger.

Step2: Analyze the slope in interval 2

The slope \(m=\frac{\Delta y}{\Delta x}\). Since the function is increasing (\(\Delta y>0\) when \(\Delta x > 0\)), the slope \(m=\frac{\Delta y}{\Delta x}>0\)

Answer:

The function is increasing.