If an isosceles triangle abc is dilated by a scale factor of 3, which of the following statements is not true?
a. the angles of abc are congruent to the angles of a'b'c'.
b. the sides of abc are congruent to the sides of a'b'c'.
c. abc is similar to a'b'c'.
d. a'b'c' is larger than abc.

When a triangle is dilated by a scale factor, each side is multiplied by the same factor and angles are not modified. So the dilated triangle is a similar, larger triangle. So, the options b, c, and d are true, while option b, that the sides ABC are congruent to the sides of A'B'C' is not true. Congruent means equa and, when you dilate by a scale factor of 3, the sides will not be equal but larger. Then the answer is the option b.

The distance from point a to point c across the coordinate plane is aproxamatly 8.94 rounded to the nearest hundredth. you use a^2 + b^2 =c^2

Is there a picture of a graph or whatever that goes along with this?