The graph shown is the solution set for which of the following inequalities? y < x - 3 y < |x| - 3 y < |x + 3|

The inequality that represent the given graph is:

                    y < |x + 3|

By looking at the graph we see that the graph is a graph of a modulus function with vertex at (-3,0)

( The equation of modulus function with vertex at (-3,0) is given by:

y=|x+3| )

and the inequality must be strict since the line of the graph is dotted.

also, the shaded region is towards the origin.

Hence, the inequality must pass the zero point test.

Hence, the inequality which satisfies all these conditions is:

                                  y <  |x + 3|

homozygous. one is homozygous, while two is heterozygous.

dilation scale factor 2: starting with δabc, draw the dilation image of the triangle with a center at the origin and a scale factor of two. notice that every coordinate of the original triangle has been multiplied by the scale factor (x2). dilation with scale factor 2, multiply by 2.