To calculate the Maximum Height (\(h\)):
\[ h = \frac{V₀^2 \cdot \sin^2(\alpha)}{2 \cdot g} \]
Where:
Projectile motion is the act of an object moving in a two-dimensional plane with the x-axis representing the surface of the earth. In projectile motion, there is both vertical and horizontal motion. The maximum height of a projectile is the highest point it reaches during its flight.
Let's assume the following values:
Using the formula:
\[ h = \frac{20^2 \cdot \sin^2(45)}{2 \cdot 9.81} \approx 10.19 \text{ meters} \]
The Maximum Height is approximately 10.19 meters.