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11 maj 2024 · Input Velocity: Enter the aircraft’s velocity in feet per second (ft/s). Input Bank Angle: Enter the bank angle in degrees (°) that the aircraft will be turning at. Calculate: Click the calculate button to determine the aircraft’s turn radius in feet.
2 dni temu · Calculation Formula. The turn radius of an aircraft is given by: \[ \text{Turn Radius (ft)} = \frac{V^2}{g \cdot \tan(\theta)} \] Where: \( V \) is the velocity of the aircraft in feet per second (fps). \( g \) is the acceleration due to gravity (32.2 ft/s²). \( \theta \) is the bank angle of the aircraft in radians. Example Calculation
10 maj 2024 · Calculation Formula. The formula to calculate the constant speed turn radius is: \[ R = \frac{V^2}{g \tan(\phi)} \] where: \(R\) is the turn radius in meters, \(V\) is the velocity in meters per second, \(g\) is the acceleration due to gravity (approximately \(9.81 m/s^2\)), \(\phi\) is the bank angle in degrees. Example Calculation
9 maj 2024 · Turning radius at current speed = 0.5 Nautical Miles. LOA = 187 meters. Here’s a simple image of a course alteration using turning radius and parallel indexing for our wheel-over point. As you can see, the turning radius is used as our parallel index for our present course and next course.
3 dni temu · The formula to calculate the turning radius (\ (R\)) of a car is given by: \ [ R = \frac {L} {\sin (\theta)} \] where: \ (R\) is the turning radius in meters, \ (L\) is the wheelbase of the car (distance between the front and rear wheels) in meters, \ (\theta\) is the steering angle in degrees. Example Calculation.
3 dni temu · The formula used to determine the shortest distance between two points on the land (geodesic), approximates the geoid to a sphere of radius R = 6372.795477598 km (radius quadric medium), so the calculation could have a distance error of 0.3%, particularly in the polar extremes, and for long distances through various parallel.
30 kwi 2024 · Calculation Formula. The circular velocity \ (v\), radius \ (r\), and period \ (T\) are related by the formula: \ [ v = \frac {2 \pi r} {T} \] where: \ (v\) is the circular velocity in meters per second (m/s), \ (r\) is the radius of the circular path in meters (m), \ (T\) is the period of one complete revolution in seconds (s). Example Calculation
