Understanding Discrete and Continuous Graphs

What is a key characteristic of a discrete graph?

• It is always circular in shape.

• It forms a continuous line.

• It consists of distinct, isolated points.

• It is unbroken and can be traced without lifting a pencil.

Which of the following is true about discrete graphs?

• They are always circular.

• They can be traced without lifting a pencil.

• They are always linear.

• They consist of separate, distinct points.

How can you identify a continuous graph?

• By the presence of multiple separate lines.

• By its unbroken nature that allows tracing without lifting a pencil.

• By its distinct, isolated points.

• By its ability to be connected with lines.

What does it mean if a graph is continuous?

• It cannot be traced at all.

• It is separated into different parts.

• It is unbroken and can be traced without lifting a pencil.

• It is composed of distinct, isolated points.

Which statement is true about the nature of continuous graphs?

• They can be traced without lifting a pencil.

• They are always represented by dotted lines.

• They are always separated into different parts.

• They are composed of distinct, isolated points.