Could i get with this ! the coordinates of the vertices of △def are d(2, −1) , e(7, −1) , and f(2, −3) . the coordinates of the vertices of △d′e′f′ are d′(0, −1) , e′(−5, −1) , and f′(0, −3) . what is the sequence of transformations that maps △def to △d′e′f′ ? drag and drop the answers into the boxes to correctly complete the statement. a sequence of transformations that maps △def to △d′e′f′ is a followed by a options:

The coordinates of the vertices of △DEF are D(2, −1) , E(7, −1) , and F(2, −3) .

The coordinates of the vertices of △D′E′F′ are D′(0, −1) , E′(−5, −1) , and F′(0, −3) .

When we reflect over  the y axis, the y  values are  unchanged and the x  values are opposite

so △DEF are D(2, −1) , E(7, −1) , and F(2, −3) , reflection over the y axis will become △D′E′F′ are D'(-2, −1) , E'(-7, −1) , and F'(-2, −3)

Translation 2 units right( means x values move to the right 2 units and y values are unchanged)

△D′E′F′ are D'(-2, −1) , E'(-7, −1) , and F'(-2, −3) > D′(0, −1) , E′(−5, −1) , and F′(0, −3)

1st one: Reflection across the y-axis

2nd one:  Translation 2 units right

kbmflmklbhml; bmlzb; bdhzz

step-by-step explanation:

answer: -0.5 would be the most likley outcome

step-by-step explanation: