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Right triangle MNP is shown below. Side NP lies on line t.

Right triangle MNP is shown below. Side NP lies on line t.
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Right triangle MNP is shown below. Side NP lies on line t.

Right triangle MNP is shown below. Side NP lies on line t.-example-1
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User Snehal Masne
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\begin{gathered} \\ b)\text{ a reflection is a transformation where each point in a shape appears at an equal distance opposite side of a given line} \\ \text{that why M and M' has the same distance from N and they are collinear.} \\ \text{The line of reflection (mirror line) is
\begin{gathered} c)\text{ we s}ee\text{ above that the distance MN and NM' are equal since point M' is a reflection from point M.} \\ \text{This also implies that distance PM and PM' are equal. Therefore, triangle PMM' is isosceles. } \\ \text{Additionally, this implies that } \\ \angle M\text{ =}\angle M^(\prime) \\ \text{that ism both angles measure the same value} \end{gathered}

Right triangle MNP is shown below. Side NP lies on line t.-example-1
Right triangle MNP is shown below. Side NP lies on line t.-example-2
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User Phoenix Himself
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