Search results
21 cze 2024 · Integrating this differential equation: \(\LARGE \frac{{\text{d}v}}{1+\frac{v^{2}}{V_{t}^{2}}}=-g{\text{d}t}\) \(\LARGE V_{t}\tan^{-1}(\frac{v}{V_{t}})=-gt\) where tan-1 is the inverse tangent function, and t is time. The limits of integration for velocity v are from V 0 to V and the limits for time t is from 0 to t:
22 cze 2024 · The Aircraft Range Calculator is an essential tool in aviation used for planning and optimizing flight routes. This sophisticated calculator helps pilots and flight planners determine the maximum distance an aircraft can travel under specific conditions without needing to refuel.
1 dzień temu · \[ \text{Distance} = \text{Initial Velocity} \times \text{Time} + \frac{1}{2} \times \text{Acceleration} \times \text{Time}^2 \] Where: Initial Velocity is the speed at which the object starts (meters per second, m/s). Acceleration is the rate of change of velocity (meters per second squared, m/s²). Time is the duration for which the object ...
27 cze 2024 · The thrust minus the drag of the aircraft is called the excess thrust and is also a vector quantity. Considering Newton’s second law of motion, mass m times acceleration a is equal to the net external force F on an object: \(\LARGE F = m \cdot a \) For an aircraft, the horizontal net external force F h is the excess thrust, F ex.
27 cze 2024 · Assuming a constant ground speed, we can use a simple rate equation to determine how far a cruising aircraft flies in a given span of time. The general rate equation is “rate times time equals amount”. The amount is the distance d the airplane has flown, the rate is the aircraft’s ground speed V, and the time is the time t aloft. Our ...
27 cze 2024 · If the object you want to calculate displacement for has constant acceleration, you can use the acceleration formula, based on Newton's third law of motion: a = (v 1 – v )/t Where a is acceleration, v 1 is the object's initial velocity, v is the object's final velocity and t is time.
21 cze 2024 · Calculation Formula. The formula to calculate distance from time and speed is very straightforward: \[ D = T \times S \] where: \(D\) is the distance in meters, \(T\) is the time in seconds, \(S\) is the speed in meters per second. Example Calculation
