Maximum Projectile Height Calculator
Calculate the approximate maximum height that a projectile should reach based on a couple of factors.
Required Information
Maximum Height:
Create Date: October 16, 2024
Last Modified Date: November 15, 2024
Maximum projectile height can be calculated with a few variables. The variables required are:
The results shown from this tool is a single value, the max height that a projectile with your specified values will be able to reach. This number will be the total height, not the height above the initial launch height. So if your launching from 50 feet high and your result is 150 feet, the projectile reached a total height of 150 feet not 200.
Calculating the maximum height a projectile can reach can be a hassle. We make it as easy as possible with our free and easy-to-use tool. The steps required with our tool are:
Let's say we are in archery class. We want to see how high an arrow will go based on our situation. We are using a bow that can launch an arrow at 200 miles per hour, we are going to be releasing the arrow at a 20-degree angle and our initial height is zero. To begin, we can enter 200 in the velocity field and change the unit to be miles per hour, we enter 20 in the launch angle field and set the initial height to zero.
We are now ready to hit calculate and get our answer. When we do we see that the maximum height of the arrow should be about 156.37 feet. If feet are not the best unit of measurement we can change it to another unit easily and have the result automatically converted to that.
The maximum height of a projectile can be calculated using the initial velocity, launch angle, and initial height. The formula involves trigonometric functions to determine the vertical component of the velocity.
In an ideal scenario, air resistance is ignored in projectile motion calculations. However, in reality, air resistance will reduce the maximum height that a projectile can reach.
A steeper launch angle means that more of the initial velocity is directed upwards, resulting in a greater maximum height. However, beyond 90 degrees, the height will decrease.