The general form of a member of the reciprocal function family is Identify the values of a, h, and k in the given function.

Question

The general form of a member of the reciprocal function family is Identify the values of a, h, and k in the given function.

y= 5 x+6−2

State the transformations on the graph as a result of a, h, and k.

The transformation on the graph as a result of a, h, and k are as follows:
- a affects the shape of the graph, making it steeper or shallower.
- h affects the horizontal shift of the graph.
- k affects the vertical shift of the graph.

In this case, a = 5 implies that the reciprocal function will be relatively steep. h = -6 implies that the graph will shift 6 units to the right. k = -2 implies that the graph will shift 2 units down.

Based on this, what is the points a, h, and k in the new equation?

Answer 1

There is no "new equation" provided in the question. It only gives us the original equation y=5x+6-2 and asks us to identify the values of a, h, and k, which are already given as a=5, h=-6, and k=-2.

The general form of a member of the reciprocal function family is Identify the values of a, ​h, and k in the given function.

There is no "new equation" provided in the question. It only gives us the original equation y=5x+6-2 and asks us to identify the values of a, h, and k, which are already given as a=5, h=-6, and k=-2.

The general form of a member of the reciprocal function family is Identify the values of a, h, and k in the given function.