QUESTION IMAGE
Question
△jkl is rotated 90° counter - clockwise around the origin.
| jkl | jkl |
| j(−2,4) | ? |
| k(−2,2) | ? |
| l(−4,2) | ? |
Step1: Recall rotation rule
The rule for a 90 - degree counter - clockwise rotation about the origin is $(x,y)\to(-y,x)$.
Step2: Find $J'$
For $J(-2,4)$, using the rule $(-y,x)$, we substitute $x=-2$ and $y = 4$. Then $J'$ is $(-4,-2)$.
Step3: Find $K'$
For $K(-2,2)$, substituting $x=-2$ and $y = 2$ into the rule $(-y,x)$, we get $K'(-2,-2)$.
Step4: Find $L'$
For $L(-4,2)$, substituting $x=-4$ and $y = 2$ into the rule $(-y,x)$, we obtain $L'(-2,-4)$.
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$J'(-4,-2)$
$K'(-2,-2)$
$L'(-2,-4)$