NEW
Font size
WorksheetsChapter 4 Quiz 1 - Translations
Total questions: 17
Worksheet time: 1hrs 25mins
Write the rule that translates the green shape to the blue shape...
3 Left
3 Down
3 Right
3 Up
2 Right
3 Up
2 Left
3 Down
Determine the rule that translates ΔABC to ΔA'B'C'.
T(x, y) --> (x + 2, y - 5)
T(x, y) --> (x + 2, y - 9)
T(x, y) --> (x - 2, y + 9)
T(x, y) --> (x - 2, y + 5)
What does a translation do to a figure?
Turns it 90* clockwise
Mirrors it
Shrinks it
Slides it
How do you represent a Translation Algebraically?
(+ y, + x)
(x + a, y + b)
(+ x , + y)
(ax, by)
Point M(-3, 5) is translated using this rule.
T(x, y) --> (x - 1, y)
What are the coordinates of M'?
(-4, 5)
(-2, 5)
(-4, 4)
(4, 4)
Write a RULE for the translation of ΔABC to ΔA'B'C'.
T(x, y) --> (x - 1, y + 2)
T(x, y) --> (x - 2, y + 1)
T(x, y) --> (x + 2, y - 1)
T(x, y) -->(x + 1, y - 2)
Which answer shows a rotation?
d
c
b
a
Identify the transformation.
Translation 2 units down
Reflection across x-axis
180º Rotation
Reflection across y-axis
Which triangle is a translation of ΔX?
ΔA
ΔB
ΔC
ΔD
Point F is transformed by using the rule
T(x, y) --> (x - 6,y + 8).
The image is F'(-4,1).
Which point is the pre-image?
F(-10, 9)
F(2, -7)
F(-2, 7)
F(10, -9)
Isometric transformations of geometric figures have the:
Same size and same name
Sides equal and angles smaller
Same size and same shape
Angles equal and sides smaller
Flipping a figure is which kind of transformation?
Rotation
Reflection
Dilation
Translation
Name the vector
JK
KJ
JK
KJ
The vertices of
ΔABC are A(2, 1), B(-6, 4), and C(-3, -2).Translate the triangle using vector BB′ → <−1, 3> .
What are the coordinates of B'?
B'(7, -7)
B'(5, -1)
B'(-7, 7)
B'(-5, 1)
Find the image of P(3, 4) after the composition of translations:
T(x, y)→(x+1, y−2)
then T(x, y)→(x−5, y+1)
P'(-2, 5)
P'(4, 2)
P'(-1, 3)
P'(2, 6)
Write the vector's component form. (Assume the units on the graph are 1)
<3, 6>
<−3, −6>
<6, 3>
<−6, −3>
Find the component form of the vector that translates
A(3,−2) to A′(−1,4) .
(What's the RULE?)
AA′ → <−4, 2>
AA′ → <2, 2>
AA′ → <−4, 6>
AA′ → <2, 6>
