What is a possible composite transformation of Triangle ABC to Triangle DEF pictured below?Triangle ABC: A (1, 3), B (-2, 3), C (-3, 6)Triangle DEF: D (7, -3), E (4, -3), F (3, -6)

Write a rule for the translation pictured below.Triangle ABC: A (3, -1), B (7, -5), C (-2, -2)Triangle A'B'C': A' (-1, 4), B' (3, 0), C' (-6, 3)

Triangle ABC has vertices of A(1, 2), B(2, 4), and C(2, 1). Which of the following describes the translation if B' has coordinates (-2, 3)?

Given ABC with vertices at  A(3, 5), B(3, 6), and C (7, 1), and a first transformation of unit 1 to the right and 2 units up, and a second transformation of 6 units to the left and 4 units down, what is the new location of the  B''?

Given ABC with vertices at A(2, 1), B(-9, 6), and C(5, - 6), and if the triangle is dilated with a scale factor of , find the coordinates of B'.

Dialate triangle BCD by a scale factor of 1/4 with the respect to the point 4.4. B( -2, -1) C (-2,2) D( 2,-1). give me the finale coordinates