Question

1. which coordinate is the same as the

x - coordinate of point ( m )?

1. ( y )-coordinate of point ( m )
2. which coordinate is the same as the

y - coordinate of point ( m )?

1. ( x )-coordinate of point ( m )
2. ( y )-coordinate of point ( m )
3. opposite of ( x )-coordinate of point ( m )
4. opposite of ( y )-coordinate of point ( m )

Explanation:

Step1: Identify coordinates

Point \(M\) has coordinates \((4,3)\), so \(x = 4\) (its \(x -\)coordinate) and \(y = 3\) (its \(y -\)coordinate). Point \(M'\) has coordinates \((3,-4)\), so its \(x -\)coordinate is \(3\) and \(y -\)coordinate is \(- 4\).

Step2: Analyze the second question

We want to find which option is the same as the \(y -\)coordinate of \(M'\) (\(y_{M'}=-4\)).
The opposite of the \(y -\)coordinate of \(M\) (\(y_M = 3\)) is \(-y_M=-3
eq - 4\).
The \(x -\)coordinate of \(M\) is \(4
eq - 4\).
The \(y -\)coordinate of \(M\) is \(3
eq - 4\).
The opposite of the \(x -\)coordinate of \(M\) (\(x_M = 4\)) is \(-x_M=-4\), which is equal to the \(y -\)coordinate of \(M'\).

Answer:

Opposite of \(x -\)coordinate of point \(M\)