QUESTION IMAGE
Question
- quadrilaterals abcd, abcd and abcd are shown on the coordinate grid.
complete the table by writing the written and algebraic descriptions with the appropriate transformation.
- triangle lmn has l at (1, -1) and m at (2, 3). triangle lmn has l at (-1, -1) and m is at (3, -2). describe the transformation.
reflection prompt: what helped you identify or describe this transformation accurately?
- triangle abc has vertices a(2, -1), b(-3, 0), and c(-1, 4). find the vertices of the image of triangle abc after a translation of 2 units up.
reflection prompt: what helped you identify or describe this transformation accurately?
Step1: Analyze the translation rule
For a translation of \(k\) units up, the algebraic rule is \((x,y)\to(x,y + k)\). Here \(k = 2\).
Step2: Apply the rule to each vertex
- For vertex \(A(2,-1)\):
Using the rule \((x,y)\to(x,y + 2)\), we substitute \(x = 2\) and \(y=-1\).
\(A'(2,-1 + 2)=(2,1)\)
- For vertex \(B(-3,0)\):
Substitute \(x=-3\) and \(y = 0\) into \((x,y)\to(x,y + 2)\)
\(B'(-3,0 + 2)=(-3,2)\)
- For vertex \(C(-1,4)\):
Substitute \(x=-1\) and \(y = 4\) into \((x,y)\to(x,y + 2)\)
\(C'(-1,4+ 2)=(-1,6)\)
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The vertices of the image triangle \(A'B'C'\) are \(A'(2,1)\), \(B'(-3,2)\), and \(C'(-1,6)\)