In the diagram above, rectangles DEFG and WXYZ are similar. The ratio of the area of DEFG to WYXZ is 1:4. A student's work to find ZY is shown below. Describe and correct the error in finding ZY.
Was the 12 of GF given?? The area ratio should be 1:4, so if l×w = area (a) of DEFG, then L×W = Area (A) of WXYZ. Since 4:1 is 4×1, A = 4×a or 4a Since GF is length (l) and is 12, we can say that 12w = a 12×4 = 48 for length of ZY (L), and WX is also 48, and to find W would be: 48W = A 48W = 4a, since A=4a Not sure what else you want by the limited information given!