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The reflection over the line y = x - 3 will take figure M onto its congruent image, figure N.
<h3>What is geometric transformation?</h3>It is defined as the change in coordinates and the shape of the geometrical body. It is also referred to as a two-dimensional transformation. In the geometric transformation, changes in the geometry can be possible by rotation, translation, reflection, and glide translation.
As we can see in the graph there are two shapes are shown.
Figure M and Figure N
The sequence of transformations that will take figure M onto its congruent image, figure N is:
First, we need to draw a line that passes through (3, 0) and (0, -3)
The equation of the line is:
y + 3 = x
y = x - 3
The reflection over the above line will take figure M onto its congruent image, figure N.
Thus, the reflection over the line y = x - 3 will take figure M onto its congruent image, figure N.
Learn more about the geometric transformation here:
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Answer:
The coordinates of are
and
.
Step-by-step explanation:
Let be and
endpoints of segment AB and
a point located 7/10 the way from A to B. Vectorially, we get this formula:
By Linear Algebra we get the location of :
If we know that and
, then:
The coordinates of are
and
.