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4 dni temu · Velocity in fps: \( 250 \text{ knots} \times 1.68781 = 421.95 \text{ fps} \) Bank angle in radians: \( 30 \text{ degrees} \times \frac{\pi}{180} = 0.5236 \text{ radians} \) Now, calculate the turn radius: \[ \text{Turn Radius} = \frac{421.95^2}{32.2 \cdot \tan(0.5236)} \approx 3654.17 \text{ ft} \] Importance and Usage Scenarios
3 dni temu · Aviation Calculators. Turn Performance (Bank Angle) This calculator tells you how tight a turn you can make and the time it will take for a full circle given your speed and bank angle. Speed (kts) Bank Angle (deg) Calculated Results. Speed: kts ( mph) Turn Size. Radius: ft. Diameter: ft. Time for 360 Deg Turn. min ( sec)
4 dni temu · Total Change in BAC: 0.08%. Total Time: 4 Hours. Using the formula: \ [ \text {Burn Off Rate} = \frac {0.08} {4} = 0.02 \text { BAC/hour} \] This means the BAC decreased at a rate of 0.02% per hour. Importance and Usage Scenarios. The Alcohol Burn Off Rate is significant for:
3 dni temu · The radius of gyration, \(k\), can be calculated using the formula: \[ k = \sqrt{\frac{I}{m}} \] where: \(k\) is the radius of gyration, \(I\) is the moment of inertia (kg·m²), \(m\) is the mass (kg). Example Calculation. Suppose an object has a moment of inertia of 40 kg·m² and a mass of 10 kg. The radius of gyration is calculated as:
3 dni temu · Calculation of direction between two geographical points. To determine the direction from the starting point between two points on the earth, use the following formula: Δφ = ln ( tan ( lat B / 2 + π / 4 ) / tan ( lat A / 2 + π / 4) ) Δlon = abs ( lon A - lon B ) bearing : θ = atan2 ( Δlon , Δφ )
1 dzień temu · Calculation Formula. The formula to calculate revolutions per mile involves the wheel or tire's diameter and uses the relationship between the circumference of the wheel and the distance traveled in one revolution: \ [ \text {Revolutions Per Mile} = \frac {63360} {\pi \times \text {Diameter (inches)}} \] where: \ (\pi\) (pi) approximates to \ (3.
4 dni temu · Calculation Formula. 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.
