A) n2
B) n + 4
C) 4n - 3
D) 3n + 1
The image (A'B'C'D') of ABCD , in Option C cannot be produced using only reflection.
Image is the copy of a figure made along the axis.
The figure attached as two figures , object and image ,the image has some transformation done to it
Figure 1 , option 1 :
In the figure
Object Coordinates :
ABCD : ( -6 ,4) , (-6,6) , (-2,6) , (-4,4)
A'B'C'D' : ( 6,-4) , (6,-6) , (2,-6) , (4,-4)
Figure 2 :
Object Coordinates :
ABCD : ( -6 ,4) , (-6,6) , (-2,6) , (-4,4)
A'B'C'D' : ( 4 , -6) , (6,-6) , (6,-2 ) , (4,-4)
Figure 3
Object Coordinates :
ABCD : ( -6 ,4) , (-6,6) , (-2,6) , (-4,4)
A'B'C'D' : ( 6 , -6) , (6,-4) , (2,-4 ) , (4,-6)
Figure 4
Object Coordinates :
ABCD : ( -6 ,4) , (-6,6) , (-2,6) , (-4,4)
A'B'C'D' : (4 , 6) , (6,6) , (2,6 ) , (4,4)
As all the image formed is just by reflection except of Option C , Figure 3.
Therefore Option C is the answer.
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keep the inequality sign the same
Answer: If you multiply an inequality by a positive number keep the inequality sign the same
Explanation: There are certain rules that should be kept in mind while solving the inequality:
1. When a number is added or subtracted from each side of an inequality the direction of the inequality does not change
2. When each side of an inequality is multiplied or divided by a positive number the direction of the inequality does not change
3. When each side of an inequality is multiplied or divided by a negative number the direction of the inequality does change