QUESTION IMAGE
Question
below is the table for the coordinates of a triangle on the coordinate plane. if the triangle is reflected over the line y = 0. what would be the coordinates of point b?
| points | x | y |
| a | -3 | 1 |
| b | -1 | 4 |
| c | -5 | 2 |
(1, -4)
(-1, -4)
(-1, 4)
(1, 4)
question 8
below is the table for the coordinates of a triangle on the coordinate plane. if the triangle is rotated 180 degrees about the origin clockwise, what will be the coordinates of point c?
| points | x | y |
Step1: Recall reflection rule
When reflecting a point $(x,y)$ over the line $y = 0$ (the x - axis), the rule is $(x,y)\to(x, - y)$.
Step2: Apply rule to point B
Point B has coordinates $(-1,4)$. Using the rule, the x - coordinate remains the same and the y - coordinate changes sign. So, $(-1,4)\to(-1,-4)$.
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B. $(-1,-4)$