Question

name 3 collinear points.

Explanation:

Step1: Recall the definition of collinear points

Collinear points are points that lie on the same straight line.

Step2: Analyze each option

• For the option \(T, Q, R\): Points \(T\) and \(Q\) are on one line, but \(R\) is on a different line (the horizontal line with \(P\) and \(Q\)). So they are not collinear.
• For the option \(S, Q, P\): Points \(S\) and \(Q\) are on one line (the non - horizontal line), but \(P\) is on the horizontal line. So they are not collinear.
• For the option \(P, Q, R\): Points \(P\) and \(R\) are on the horizontal line, but \(Q\) is the intersection point. \(P, Q, R\) do not lie on a single straight line in the required sense (as \(Q\) is just a crossing point here in terms of the two - line intersection, not all three on a single original line segment).
• For the option \(S, O, R\): Points \(S\), \(O\), and \(R\) lie on the non - horizontal line (assuming \(O\) is a point on that line).

Answer:

\(S, O, R\)