what is the vertex of the graph of f(x) = |x - 13| + 11?\n(-11, 13)\n(-13, 11)\n(11, 13)\n(13, 11)

what is the vertex of the graph of f(x) = |x - 13| + 11?\n(-11, 13)\n(-13, 11)\n(11, 13)\n(13, 11)

what is the vertex of the graph of f(x) = |x - 13| + 11?\n(-11, 13)\n(-13, 11)\n(11, 13)\n(13, 11)

Answer

Answer:

D. (13, 11)

Explanation:

Step1: Recall vertex - form of absolute - value function

The general form of an absolute - value function is (y=a|x - h|+k), and its vertex is ((h,k)).

Step2: Identify (h) and (k) in the given function

For the function (f(x)=|x - 13|+11), we have (h = 13) and (k = 11).

Step3: Determine the vertex

The vertex of the function (f(x)=|x - 13|+11) is ((13,11)).