$d = v \cdot t$

$A = b \cdot h$

$A = \frac{b \cdot h}{2}$

$A = \frac{a+b}{2} \cdot h$

The area represents the displacement (total distance traveled) of the object.

A negative area indicates movement in the opposite direction or a decrease in distance from the starting point.

The sum, over time, of how much something has changed.

A method of approximating the area under a curve by dividing it into rectangles or other simple shapes.

An integral with upper and lower limits, representing the area under a curve between those limits.

Anti-derivatives.

Area below the x-axis is considered negative, representing a decrease or movement in the opposite direction.