A quadrilateral is shown on the graph: What effect will a reflection about the x-axis have on the quadrilateral? Be sure to address how it could impact the angles, side lengths, and congruency between the original pre-image and the image.
@3mar
anything?
@Shy_Boy
@AloneS i need help
Reflect \(\ (4,1)\) over that horizontal line to have it end up at \(\ (4,-1)\) Another point on the given quadrilateral is \(\ (2,2)\)
Reflecting arcoss the x axis, do you know what that means?
across*
The numbers or values in the 'x' place, have to be opposites. (Pre-image and image coordinates.)
So if you reflect \(\ (2,2)\) over the x axis, it lands on the point \((2 ,-2)\)
is that the answer @AloneS ?
What is the 'x' value? Touching up what Alone said, (x,y) you run before you jump. x is running, y is jumping. Now, plug in the numbers that fall in those factor's places.
Now, how would it EFFECT the quadrilateral?
It wouldn't. Why? Its a rigid transformation.
Rigid transformations do not change the original shape in size, measurement in length/angles, etc. The only thing changing is the position.
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