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5 point
The image of point 
P(2,3) if reflected as far as 
y=3 will be...
A. 
P^(')(2,3)
B. 
P^(')(2,2)
C. 
P^(')(2,5)
D. 
P^(')(2,4)
A
B
C
D

55 point\newlineThe image of point P(2,3) \mathrm{P}(2,3) if reflected as far as y=3 \mathrm{y}=3 will be...\newlineA. P(2,3) \mathrm{P}^{\prime}(2,3) \newlineB. P(2,2) \mathrm{P}^{\prime}(2,2) \newlineC. P(2,5) \mathrm{P}^{\prime}(2,5) \newlineD. P(2,4) \mathrm{P}^{\prime}(2,4) \newlineA\newlineB\newlineC\newlineD

Full solution

Q. 55 point\newlineThe image of point P(2,3) \mathrm{P}(2,3) if reflected as far as y=3 \mathrm{y}=3 will be...\newlineA. P(2,3) \mathrm{P}^{\prime}(2,3) \newlineB. P(2,2) \mathrm{P}^{\prime}(2,2) \newlineC. P(2,5) \mathrm{P}^{\prime}(2,5) \newlineD. P(2,4) \mathrm{P}^{\prime}(2,4) \newlineA\newlineB\newlineC\newlineD
  1. Reflect point P(2,3)P(2,3): Reflect point P(2,3)P(2,3) across the line y=3y=3. Since the point is on the line of reflection, it will not move.
  2. Find reflected point P(x,y)P'(x',y'): The reflected point P(x,y)P'(x',y') will have the same coordinates as the original point P(2,3)P(2,3). So, P(2,3)P'(2,3).

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