Answer:
Point, (3, 5), Reflection (-3, 5)
Point k in Quadrant I (2, 3), Reflection of k in Quadrant II (-2, 3)
Step-by-step explanation:
Where the point is reflected across the y -axis, then horizontal (x-coordinate) the distance of the point from the y axis will be the same for the coordinate of the reflected point on the other side of the y-axis.
That is, the reflection of the point (3, 5) across the y-axis is (-3, 5)
b. Quadrant I is the top right quadrant of the Cartesian coordinates system graph with values Abscissa (+) and Ordinate (+), while Quadrant II is the top left quadrant with Abscissa (-) and Ordinate (+)
Therefore a possible ordered pair of the point k and its reflection across the axis separating Quadrant I and Quadrant II which is the y-axis is
Point k = (2, 3), reflection of point k = (-2, 3).
The point was reflected by taking into consideration of the distance of the point k from the y axis and finding the corresponding point at the same horizontal distance from the y axis on Quadrant II.