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1) Which statement is correct about a line and a point?  1)     A line and a point can be collinear

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1) Which statement is correct about a line and a point? 
1)     A line and a point can be collinear.

2)     A point has no location, and a line has many point located on it.

3)     A point and a line do not have any dimensions to measure.

4)     A line and a point lie on different planes.

2) Brenda observes that the keyboard and the screen of an open laptop lie on two different planes. In how many lines do the planes containing the keyboard and the screen intersect? 
 
1)     0

2)     2

3)     1

4)     3

3) Saul wrote the statements shown in the chart:
Statement    Description 
1    A line contains at least two point.
2    A plane contains at least three non-collinear point.
Which option best classifies Saul's statements? 
 
1)     Statement 1 is a theorem because it can be proved, and Statement 2 is a postulate because it is a true fact.

2)     Statement 1 and Statement 2 are theorems because they can be proved.

3)     Statement 1 and Statement 2 are postulates because they are true facts.

4)     Statement 1 is a postulate because it is a true fact, and Statement 2 is a theorem because it can be proved.

 

4) Trisha drew a pair of line segments starting from a vertex.
Which of these statements best compares the pair of line segments with the vertex? 
1)     The line segments and the vertex have length as a dimension of measurement, and there are three collinear point on each.

2)     Line segments and the vertex have two endpoint, each, and the distance between the endpoint is their dimension.

3)     Line segments have two endpoint, and a vertex is a common endpoint where two line segments meet.

4)     The line segments and the vertex have their lines extending in one direction only, and the lengths of both are infinite.

5) Naomi draws a portion of a figure as shown. She wants to construct a line segment through R that makes the same angle with  as  .
 
Which figure shows the next step to construct a congruent angle at R?