Answer: 25.     -17, -14, -3, 0, 2, 7 
26.                          -26, -21, -13, -1,  5
27.   -17, -16, -11, -4, 2, 9
28.    -75, -63, -60, -52, 12, 70
Step-by-step explanation:
 
        
                    
             
        
        
        
Answer:
The length of segment QM' = 6
Step-by-step explanation:
Given:
Q is the center of dilation
Pre-image (original image) = segment LM
New image = segment L'M'
The length of LQ = 4 
The length of QM = 3
The length of LL' = 4
The original image was dilated with scale factor = 2
QM' = ?
To determine segment QM', first we would draw the diagram obtained from the given information.
Find attached the diagram
When a figure is dilated, we would have similar shape in thus cars similar triangles.
Segment L'M' = scale factor × length of LM
Let LM = x
L'M' = 2x
Using similar triangles theorem, ratio of their corresponding sides are equal.
QM/LM = QM'/L'M'
3/x = QM'/2x
6x = QM' × x
Q'M' = 6
The length of segment QM' = 6
 
        
                    
             
        
        
        
The answer is 8.33333333333333333...