The triangle ABC may be rotated along a fixed point, translated to a different position and reflected across a mirror line.
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Types of transformation</h3>
The three types of transformation are;
- Rotation
- Reflection
- Translation
Rotation of shapes entails moving them around a fixed point. The shape remains the same, but its position in the space changes.
Translating a shape means moving it entirely to a different position, without changing it in any way.
Reflecting a shape is to flip it across a mirror line. Each point in the shape is moved to the other side of the mirror line but has same distance away from the line. The reflected image faces the opposite direction to the original object.
Thus, the triangle ABC may be rotated along a fixed point, translated to a different position and reflected across a mirror line.
Learn more about transformation here:
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Explanation:
The angles are <em>vertical angles</em> if the opposites of the rays forming one of the angles are the rays forming the other angle.
More formally, if V is the common vertex, and ...
- R is a point on one of the rays forming Angle 1
- S is a point on the ray that is the opposite of ray VR
- T is a point on the other ray forming Angle 1
- U is a point on the ray that is the opposite of ray VT
Then angle RVT and angle SVU are vertical angles.
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Another way to say this is that points R, V, S are collinear, as are points T, V, U, and the two angles of interest are RVT and SVU.
If the above conditions cannot be met, then the angles are not vertical angles.
Hey there!
The slope-intercept form is shown in the photo I’ve attached
Hope this helps you!
Always remember you are a Work Of Art!
- Nicole <3 :)
The answer is -16 radical 3
