During landing, an airplane experiences a net vertical ground reaction of \(15{,}000\ \text{N}\). The weight of the airplane is \(10{,}000\ \text{N}\). The landing vertical load factor, defined as the ratio of inertial load to the weight of the aircraft, is __________ (rounded off to 1 decimal place).
Which of the following statements about absolute ceiling and service ceiling for a piston–propeller aircraft is/are correct?
For an airplane having directional (weathercock) static stability, which of the following options is/are correct?
For an aircraft moving at 4 km altitude above mean sea level at a Mach number of 0.2, the ratio of equivalent air speed to true air speed is ............ (rounded off to 2 decimal places). The density of air at mean sea level is \(1.225 \,\text{kg/m}^3\) and at 4 km altitude is \(0.819 \,\text{kg/m}^3\).
An airplane (5500 kg) initiates a pull-up at 225 m/s with curvature radius 775 m. CG, CP, and tail point T are shown. Thrust and drag cancel. Tail force is vertical. Find the tail force (round to one decimal place).
A conventional fixed-wing aircraft, with a horizontal tail and vertical fin, in steady and level flight is subjected to small perturbations. Which of the following statement(s) is/are true?
An aircraft with twin jet engines has: Thrust per engine = 8000 N Spanwise distance between engines = 10 m Wing area = 50 m\(^2\), Wing span = 10 m Rudder effectiveness: \( C_{n_{\delta r}} = -0.002/\text{deg} \) Air density at sea level: \( \rho = 1.225 \, \text{kg/m}^3 \) The rudder deflection, in degrees, required to maintain zero sideslip at 100 m/s in steady and level flight at sea level with a non-functional right engine is ________ (round off to two decimal places).
$C_m - \alpha$ variation for a certain aircraft is shown in the figure. Which one of the following statements is true for this aircraft?
Let $V_{TAS}$ be the true airspeed of an aircraft flying at a certain altitude where the density of air is $\rho$, and $V_{EAS}$ be the equivalent airspeed. If $\rho_0$ is the density of air at sea-level, what is the ratio $\frac{V_{TAS}}{V_{EAS}}$ equal to?