Question

the three collinear points on line m are

point is not on line m.

line(s) could be drawn through points p and
x.

Explanation:

Step1: Identify collinear points on line \(m\)

Collinear points lie on the same line. Observing line \(m\), points \(J\), \(K\), and \(W\) are on line \(m\).

Step2: Determine the point not on line \(m\)

Looking at the diagram, point \(P\) is not on line \(m\).

Step3: Recall the line - drawing principle

According to the postulate, exactly one line can be drawn through two distinct points. So, one line can be drawn through points \(P\) and \(X\).

Answer:

The three collinear points on line \(m\) are \(J\), \(K\), \(W\).
Point \(P\) is not on line \(m\).
One line(s) could be drawn through points \(P\) and \(X\).