δxyz was reflected over a vertical line, then dilated by a scale factor of one-half, resulting in δx'y'z'. which must be true of the two triangles? select three options. △xyz ~ △x'y'z' anglexzy ≅ angley'z'x' yx ≅ y'x' xz = 2x'z' mangleyxz = 2mangley'x'z'
Δxyz Was Reflected Over A Vertical Line, Then Dilated By A Scale Factor Of One-Half, Resulting In Δx'y'z'. Which Must Be True Of The Two Triangles? Select Three Options. △Xyz ~ △X'y'z' Anglexzy ≅ Angley'z'x' Yx ≅ Y'x' Xz = 2X'z' Mangleyxz = 2Mangley'x'z'
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Δxyz Was Reflected Over A Vertical Line, Then Dilated By A Scale Factor Of One-Half, Resulting In Δx'y'z'. Which Must Be True Of The Two Triangles? Select Three Options. △Xyz ~ △X'y'z' Anglexzy ≅ Angley'z'x' Yx ≅ Y'x' Xz = 2X'z' Mangleyxz = 2Mangley'x'z'. Since the scale factor is \frac {1} {2} 21, the corresponding sides of \triangle xyz x y z and \triangle x'y'z' x ′y ′z ′ are in the ratio of 1 to 2. Which must be true of the two triangles?
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Which must be true of the two triangles? Given that xyz was reflected over a vertical line and then dilated by a scale factor of 1/2, resulting in x'y'z', which must be true of the two triangles? Δxyz was reflected over a vertical line, then dilated by a scale factor of 1/2, resulting in δx'y'z'.
Triangles X Y Z And X Prime Y Prime Z Prime Are Shown.
Since the scale factor is \frac {1} {2} 21, the corresponding sides of \triangle xyz x y z and \triangle x'y'z' x ′y ′z ′ are in the ratio of 1 to 2. Δxyz was reflected over a vertical line, then dilated by a scale factor of 1/2, resulting in δx'y'z'. Which must be true of the two triangles?
Given That Xyz Was Reflected Over A Vertical Line And Then Dilated By A Scale Factor Of 1/2, Resulting In X'y'z', Which Must Be True Of The Two Triangles?
Which must be true of the two. Was reflected over a vertical line, then dilated by xyz a scale factor of 1/2 , resulting in x'y'z'. Which must be true of the two triangles?