Quadrilateral RSTU has vertices R (-3, 1) , S (-2, 3) , T (2, 3) , and U (3, 1). If you translate the quadrilateral four units down, what are the vertices of R'S'T'U'? R' (-3, -3) , S' (-2, -1) , T '(2, -1) , and U' (3, -3) R' (1, 1) , S' (2, 3) , T '(6, 3) , and U '(7, 1) R' (-7, 1) , S' (-6, 3) , T '(-2, 3) , and U '(-1, 1) R (-3, 3) , S (-2, 1) , T (2, 1) , and U (3, 3) @Squirrels @tkhunny
Don't do anything to the x-values. This discards the second and third. Subtract 4 from all the y-values. Narrow it down, yet?
is it 1?
You tell me. If you subtract 4 from all the y-values, do you reproduce the points listed in 1)?
yes?
Then, why do you doubt? Mark it and move on.
sorry im just not sure if im right
What happens when triangle ABC is translated t units parallel to the x-axis? The points of A'B'C' are given as (x +t, y+t). The points of A'B'C' are given as (x, y+t). The points of A'B'C' are given as (x-t, y-t). The points of A'B'C' are given as (x +t, y).
This is one of the deficiencies of mathematics education. Students don't actually know they are supposed to be learning confidence. :-) Hang in there. Stop believing you can't do it. You'll get it with patience and earnest effort.
Ill try! thank you, i know i dont believe enough in my self
Still not posting on a new thread? :-) This is sufficiently closely related. Nothing changes for y-values. The first three are immediately eliminated.
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