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Polygon KLMN is drawn with vertices at K(0, 0), L(5, 2), M(5, −5), N(0, −3). Determine the image vertices of K′L′M′N′ if the preimage is rotated 180° clockwise. K′(0, 0), L′(−2, 5), M′(5, 5), N′(3, 0) K′(0, 0), L′(2, −5), M′(−5, 5), N′(−3, 0) K′(0, 0), L′(−2, 5), M′(5, 5), N′(3, 0) K′(0, 0), L′(−5, −2), M′(−5, 5), N′(0, 3)

User Ilmarinen
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2 Answers

4 votes

Answer:

K′(0, 0), L′(−2, 5), M′(5, 5), N′(3, 0)

Step-by-step explanation:

User Sgoran
by
7.2k points
4 votes

Answer:


D

Step-by-step explanation:

Here, we want to get the image of the vertices of the polygon KLMN after rotating 180 degrees clockwise

If we rotate 180 degrees clockwise, we have it that:


(x,y)\text{ becomes \lparen-x,-y\rparen}

Applying this rule, we have it that:


\begin{gathered} K^\text{ ' = \lparen0,0\rparen} \\ L\text{ ' = \lparen-5,-2\rparen} \\ M^\text{ ' = \lparen-5,5\rparen} \\ N\text{ ' = \lparen0,3\rparen} \end{gathered}

Thus, we have the correct answer choice option as D

User Unniverzal
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7.6k points