A(-3,-3) -> A' is a glide reflection where the translation is (x,y) -> (x+5,y), and the line of reflection is y=1. What are the coordinates of A'? Can you show me how to solve this please?
|dw:1448491531243:dw| The translation \(\large (x + 5,y)\) means we take our coordinate \(\large (-3,-3)\) and apply the rule If that is out coordinate, and the rule states \(\large (x + 5,y)\) then we have \(\large (-3 + 5,-3)\) or \(\large (2,-3)\) as the new coordinate |dw:1448491670597:dw| Now we just need to work with the reflection with the line y = 1
|dw:1448491738198:dw|
So (2,5) ?
So think about if you had this on a piece of paper...and you folded the paper in half at that line y= 1 While it is folded, where would the point be? |dw:1448491823339:dw| Very good!
Thank you so much! Guess i just over-thought the first half of the problem :P
Haha no problem you figured it out in the end :D
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