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Pentagon \(A’B’C’D’E’\) is the image of pentagon \(ABCDE\) after a dilation centered at \(F\). What is the scale factor of this dilation?
Pentagons A B C D E and A prime B prime C prime D prime E prime; Point F centered inside both. Side lengths as follows: A B, 3. B C, 6. C D, 3. D E, 3. E A, 6. A prime B prime, 5. B prime C prime, 10. C prime D prime, 5. D prime E prime, 5. E prime A prime 10.
Triangle \(ABC\) is taken to triangle \(A’B’C’\) by a dilation. Which of these scale factors for the dilation would result in an image that was larger than the original figure?
\(\frac{3}{5}\)
\(\frac{13}{17}\)
1
\(\frac{4}{3}\)
Dilate quadrilateral \(ABCD\) using center \(D\) and scale factor 2.
Dilate Figure \(G\) using center \(B\) and scale factor 3.
Polygon \(P\) is a scaled copy of Polygon \(Q\).
The value of \(x\) is 6, what is the scale factor?
\(\frac34\)
\(\frac43\)
3
4
Prove that segment \(AD\) is congruent to segment \(BC\).