### Diagram Description:The image shows an illustration of an airplane making a banked turn. The plane is depicted from a top-down view and is tilted at an angle \(\theta\). The center of the turning circle is marked, and the radius \(R\) of the turn is indicated by a dashed line extending from the center to the path of the airplane.### Variables and Equations:- \(L =\) _______________ kN *This space is provided for calculating the lift force in kilonewtons.*- **Question: At what angle is the airplane banked?**- \(\theta =\) _______________ \(^{\circ}\) *This space is provided for determining the bank angle in degrees.*This educational content helps explain the principles of banking during flight, including the relationship between lift, bank angle, and radius of a turn. This exercise aids in understanding the physics of circular flight and the calculations involved in maintaining a stable banked turn. **Problem Statement:**A jet airplane is in level flight. The mass of the airplane is \( m = 8850 \) kg. The airplane travels at a constant speed around a circular path of radius \( R = 9.55 \) mi and makes one revolution every \( T = 0.126 \) h. Given that the lift force acts perpendicularly upward from the plane defined by the wings, what is the magnitude of the lift force acting on the airplane?**Diagram Explanation:**The diagram depicts a jet airplane viewed from the front as it travels in a circular path. - The airplane is tilted at an angle \( \theta \) relative to the horizontal plane.- The circular path is represented by a dashed line with a radius \( R \).- The center of the circular path is marked by a black dot.**Objective:**Calculate the lift force \( L \), which acts perpendicularly upward from the plane defined by the wings of the airplane.The result is to be expressed in kilonewtons (kN).**Calculation Area:**\[ L = \text{(To be calculated and filled in kN)} \]

Given Data Mass of the airplane is m=8850 kg Radius of the cirucular path is, R=9.55 mi=9.55 mi×1.61…

A jet airplane is in level flight. The mass of the airplane is m = 8850 kg. The airplane travels at a constant speed around a circular path of radius R = 9.55 mi and makes one revolution every T = 0.126 h. Given that the lift force acts perpendicularly upward from the plane defined by the wings, what is the magnitude of the lift force acting on the airplane? R L = kN

A jet airplane is in level flight. The mass of the airplane is m = 8850 kg. The airplane travels at a constant speed around a circular path of radius R = 9.55 mi and makes one revolution every T = 0.126 h. Given that the lift force acts perpendicularly upward from the plane defined by the wings, what is the magnitude of the lift force acting on the airplane? R L = kN

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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