The given image shows two similar figures (triangles), and we are asked to find the scale factor between them. To determine the scale factor, we compare the lengths of corresponding sides of the similar figures. From the image, we observe that side CD in the larger figure corresponds to side UV in the smaller figure. We can calculate the scale factor (k) by dividing the length of UV by the length of CD: k = UV / CD k = 9.6 / 12 To solve for k, we divide 9.6 by 12: k = 0.8 So, the scale factor between the two similar figures is 0.8.
The image shows two similar figures, and we are tasked with finding the scale factor. To find the scale factor from one figure to another, you can divide the lengths of corresponding sides. In the image, you can use the lengths of sides DC and UV to determine the scale factor. DC is 5 units long, and UV is 4 units long, both representing the shortest sides of their respective figures. To find the scale factor from the larger figure (DC) to the smaller one (UV), divide the length of UV by the length of DC: Scale factor = UV / DC Scale factor = 4 / 5 Scale factor = 0.8 Therefore, the scale factor from figure DC to figure UV is 0.8.
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