Kinematic equation calculator how to#
Also Read: How to Choose the Right Quadrilateral Calculator for Your Business Final Thoughts on Free fall Calculation For example, if you have a 15 gallon tank and will flush once every 10 minutes (600 seconds), then your tank should hold 18 gallons so that there is enough water when it needs to refill again before 600 seconds have passed. When figuring out what size tank you’ll need, simply multiply the volume of your toilet by the total number of flushes per day and then divide by 60 seconds per minute. It can also help you figure out how many gallons of water your new toilet will need to flush properly. With a little practice, you’ll be able to estimate the amount of work needed for any free fall situation. Experiment with different heights and objects to see how much work is required in each case. Now that you know how to use the free fall calculator, it’s time to put it into practice.
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Plug in your values into the form below and click Calculate to get an estimate of how much work you will need to do. Now that you know your GPM, you can use the free fall calculator. Pump Flow Rate (GPM) = (Pump Horsepower x 63,000) / Pump Efficiencyįor example, if you have a 1-horsepower pump that is 80% efficient, your GPM would be: This is the amount of water your pump can push in a minute. In order to calculate your free fall, you need to know your Gallons Per Minute (GPM). So there you have it! The next time you’re unsure about how much effort is needed for a project or activity, try the free fall calculator to get an estimate before committing any time or resources! Calculating Your GPM Given these findings, most people won’t have an issue completing tasks like these themselves–with some help from friends or family members. They’re more likely to sustain an injury as a result of this type of jump, and it may even prove fatal in certain cases. In other words, this person’s body will experience thirty point four two pounds of force while they’re plummeting down at high speeds. The calculator then calculates and displays how many foot-pounds of energy will be exerted on your body during such a leap: approximately 30. If instead, you wanted to know what it would take for someone to fall twenty feet without injury, then 20 feet would go into the box on the right side of the screen. For example, if you want to know what it would take for someone to fall two stories without injury, you would plug two into the drop-down menu. You’ll find that some units of measurement are easier to work with than others. Furthermore, the experimental range was shown to be larger than the calculated range, and if wind resistance would have contributed, it would be logical to assume that the ball would have landed shorter than expected.To use the calculator, simply enter the height from which you’ll be falling, and the calculator will do the rest. Additionally, the location of the launch was not directly in the line of the air conditioning unit, which would have contributed to the bulk of the wind resistance. I do not think that wind resistance could be a factor because the steel ball is heavy enough that it would not be affected notably.
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![kinematic equation calculator kinematic equation calculator](https://raw.githubusercontent.com/kgorgi/Kinematic-Solver-for-Windows/master/DemoGifs/ErrorHandling.gif)
Initial Velocity- Slight misalignments in the Photo Gates could cause small variations in the velocity measurement.Īngle- Parallax error could also occur in the angle measurement. Sources of error for the measurements are as follows:Ĭhange in Y- Parallax error, meaning "a change in position of an object resulting in a change in position of the observer," may have contributed to a position measurement slightly above or below the true position of the bottom of the ball within the launcher. The measured range was larger than the calculated range.īecause the average range was about 2 cm away from the predicted measurement, the uncertainly for the range calculation can be said to be roughly ± 2 cm. The purpose of this lab was to predict the range of a projectile object, and we were able to do so with only a 0.811% difference between the calculated range and the experimental range of the projectile.