Rule for reflection over the y - axis,
( x , y ) ==> ( - x , y )
Rule for reflection over the x - axis,
( x , y ) ==> ( x , - y )
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Reflection over the y - axis,
A = ( 2 , 3 ) ==> A' ( - 2 , 3 )
B = ( 4 , 1 ) ==> B' ( - 4 , 1 )
C = ( 6 , 2 ) ==> C' ( - 6 , 2 )
D = ( 3 , 5 ) ==> D' ( - 3 , 5 )
Reflection over the x - axis,
A' ( - 2 , 3 ) ==> A'' ( - 2 , - 3 )
B' ( - 4 , 1 ) ==> B'' ( - 4 , - 1 )
C' ( - 6 , 2 ) ==> C'' ( - 6 , - 2 )
D' ( - 3 , 5 ) ==> D'' ( - 3 , - 5 )
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Another way to solve,
Reflection over the y - axis : Count the units away from the y - axis and then move that same amount pass the y - axis to reflect over the y - axis.
Reflection over the x - axis : Do the same for the x - axis yet count the units away from the x - axis and go that amount pass the x - axis.
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I hope that helps you out!!
Any more questions, please feel free to ask me and I will gladly help you out!!
~Zoey
The actual answer is 10 , 10 plus 4 is 14 and 14 divided by 2 equals 7 so the answer is 10
i hope this helped
Answer:
Find the coordinates of the point on the y-axis which is nearest to the point (-2, 5). Hint: Any general coordinates on y-axis can be written as (0, y), as the x-coordinate on y-axis is always zero. Use this along with the distance formula to get the nearest point to (-2, 5).
Answer:
No real solutions.
Step-by-step explanation:
<span>-5x < 35
5x > -35
x > -35/5
x > -7</span>