The object is moving in the positive direction.

The object is slowing down (decelerating).

The object experiences a constant downward acceleration of approximately 10 m/s².

The maximum height doubles.

The object's velocity changes uniformly over time.

Calculate the slope of the line at a specific point. Slope = velocity.

Calculate the area under the curve of the velocity vs. time graph.

Calculate the area under the curve of the acceleration vs. time graph.

Identify the known variables (initial velocity, final velocity, acceleration, time, displacement) and the unknown variable you need to find.

Choose the kinematic equation that includes the known variables and the unknown variable.

The rate of change of position with respect to time at a specific instant; mathematically, $v_{x}=\frac{d x}{d t}$.

The rate of change of velocity with respect to time at a specific instant; mathematically, $a_{x}=\frac{d v_{x}}{d t}$.

The change in position of an object. On a velocity vs. time graph, it's the area under the curve: $\Delta x=\int_{t_{1}}^{t_{2}} v_{x}(t) d t$.

The constant downward acceleration experienced by objects near Earth's surface due to gravity, approximately $g \approx 10 \mathrm{~m} / mathrm{s}^{2}$.

Equations that describe the motion of objects with constant acceleration, relating position, velocity, time, and acceleration.