Question

Which is the graph of y=-log(x-2)+32

Answer 1

Answer:

First graph y = log x.  The graph has a horizontal . intercept of (1,0) and a vertical asymptote x=0; the concave side of the graph points downward.

To obtain the graph of log(x-2), translate the entire graph of y = log x 2 units to the right.

To obtain the graph of -log(x-2), reflect the latest graph about the x-axis.

To obtain the graph of -log(x-2)+32, translate the latest graph 32 units up.

Step-by-step explanation:

Answer 2

Answer:

D on Edge

Step-by-step explanation:

On a coordinate plane, a curve opens down and to the right. It approaches x = negative 2 and increases through (negative 1, 0) into quadrant 1 and crosses (2, 0.5).