1)
\Find what type of transformation can be defined as moving a figure to a new location
\with no change to the size or shape of the figure.
\The figure moves transalation to did not change to the size or shape of the figure.
\\
3)
\Graph the quadrilateral is at
A translation of the quadrilateral is at
Graph the quadrilateral.
\Observe the graph,
\The quadrilateral is moves units to the right and
units up of a translation of the quadrilateral.
4)
\Find the translation.
\The translation the point
.
Find true or false of the translation point will become
The translation is moves 6 units right and 8 units down then
.
Translation of the is
.
Thus,
\The translation point is then, the point
is moves 12 units left and 4 units down.
Translation will become
Your consider translation point
False.
\5)
\Translate on
Find where will the translation be located.
\Observe the graph,
\The graph the points are
Translate of
Graph the translation points are
Option c is right choice.
\2)
\Going down a water slide is a real-life example of a translation.
\False.
\Since,Looking in a mirror because nothing has actually moved is a translation.
\8)
\The sets of points are
\Find the reflections of each other across the y-axis.
\The set point is is the reflection across the y-axis. \ \
6)
\A reflection is a type of transformation that turns the figure clockwise or counter-clockwise
\but did not change the figure and its change to poistion of the figure.
\True. \ \
\7)
\Real life example of a reflection..
\look in a mirror.
\The positioning of objects in the mirror is a reflection of the objects in the real world.
\9)
\Observe the figure,
\Triangle is reflected across line
Here, consider the line is the middle line of the triangle.
Then image is reflected about y-axis.
\The new coordinates are
10)
\There is no graph representation