Which type of numerical rule between two sequences creates a line of points that passes through the origin $(0, 0)$?

An additive relationship, like $y = x + b$

A multiplicative relationship, like $y = a \cdot x$

Any relationship with whole numbers

Any relationship that forms a straight line

The ordered pairs $(2, 10)$, $(3, 15)$, and $(4, 20)$ are graphed. Which statement correctly describes the line formed by these points?

The line passes through the origin because the rule is multiplicative.

The line does not pass through the origin because the rule is additive.

The line passes through the origin because the rule is additive.

The line does not pass through the origin because the rule is multiplicative.

Yes, because the numbers are all positive.

No, because the rule is additive.

Yes, because the line is straight.

No, because the rule is multiplicative.