If angle A is congruent to itself by the Reflexive property, which transformation could be used to prove triangle ABC is similar to triangle ADE by AA similarity postulate? A. Translate triangle ADE so that point D lies on point B to confirm angle D is congruent to angle B.

B. Translate triangle ADE so that point B lies on point E to confirm angle B is congruent to angle E.

C. Dilate triangle ABC from point A by the ratio segment AD over segment AB to confirm segment AD is similar to segment AB

D. Dilate triangle ABC from point A by the ratio segment AE over AC to confirm segment AE is similar to segment AC.

A. Translate triangle ADE so that point D lies on point B to confirm angle D is congruent to angle B.

Step-by-step explanation:

Two triangles are said to be similar if the ratio of their corresponding sides are equal.

The AA Similarity Postulate states that If two angles of one triangle is congruent to two angles of another triangle, then the two triangles are similar.

Translation is the movement of a point up, down, left or right.

Since ∠A = ∠A (reflexive property of congruence)

We have to prove that ∠D = ∠B, by Translating triangle ADE so that point D lies on point B

answer: domain and range mean all possible values of x and y that could be substituted to the inequality. a solution means all possible values that make the inequality statement true. so while the range is still all real numbers, the solution is the shaded area, for which y will always be greater than the line of the function.

20

step-by-step explanation: