restrictions in the air space. Instead, it travelled at a velocity of 740 kph due 25° NNE, then it turned towards East at a velocity of 870 kph. After that, at a velocity of 900 kph, it ventured 35° WNW, then it turned 50° South of West maintaining the same velocity of 900 kph. Finally, to reach its destination, it needs to turn towards west at a velocity of 350 kph. Find the magnitude and direction of the resultant of the airplane's velocity during its flight.

restrictions in the air space. Instead, it travelled at a velocity of 740 kph due 25° NNE, then it turned towards East at a velocity of 870 kph. After that, at a velocity of 900 kph, it ventured 35° WNW, then it turned 50° South of West maintaining the same velocity of 900 kph. Finally, to reach its destination, it needs to turn towards west at a velocity of 350 kph. Find the magnitude and direction of the resultant of the airplane's velocity during its flight.

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)...

See similar textbooks

Similar questions

A light plane attains an airspeed of 530 km/h. The pilot sets out for a destination 750 km due north but discovers that the plane must be headed 17.0° east of due north to fly there directly. The plane arrives in 2.00 h. What were the (a) magnitude and (b) direction of the wind velocity? Give the direction as an angle relative to due west, where north of west is a positive angle, and south of west is a negative angle. (a) Number (b) Number IN Units Units
what is the inclination of a projectile if the maximum height attained is equal to the corresponding maximum horizontal range? this is related to the projectile question i sent earlier
An explorer is caught in a whiteout (in which the snowfall is so thick that the ground cannot be distinguished from the sky) while returning to base camp. He was supposed to travel due north for 5.2 km, but when the snow clears, he discovers that he actually traveled 8.1 km at 45o north of due east. (a) How far and (b) in what direction (south of due west) must he now travel to reach base camp?
Vector A = 3.2 m 30o N of E, Vector B is 5.0 m 10o W of S, and vector C is 2.0m E. Find the vector sum of A, B and C (magnitude and direction).
A pilot needs to fy to a destination 350 km north of his current position in 2.0 hours. An air traffic controller tells him that the wind velocity (as seen on the ground) is 27 km/h [E34 °S]. a) Sketch the overall vectors of the plane to the ground, the plane to the air and the air to the ground. Write the equation for the velocity of the plane relative to the ground with the appropriate subscripts. b) What is the minimum speed that the pilot would need to fly if there was no wind? c) Determine the heading of the plane (in what direction must the pilot fly to compensate for the wind?). Show your work. Label your vectors and label x and y components. d) Determine the speed of the plane with respect to air that the pilot would need to take in order to reach the desired destination on time.
An airplane left an airport and flew 105 mi in the direction of North 50.4000 deg E, then turned and flew 493 mi in the direction of South 11.9000 deg E. How far (mi) and in what direction should it return to the the airport?
An unsuspecting bird is coasting along in an easterly direction at 1.00 mph when a strong wind from the south imparts a constant acceleration of 0.500 m/s². If the wind's acceleration lasts for 2.50 s, find the magnitude r and direction 0 (measured counterclockwise from the easterly direction) of the bird's displacement over this time interval. Assume that the bird is originally travelling in the +x direction and that there are 1609 m in 1 mi. r = = Now, assume the same bird is moving along again at 1.00 mph in an easterly direction, but this time, the acceleration given by the wind is at a o = 30.0° angle to the original direction of motion, measured counterclockwise from the easterly direction. If the magnitude of the acceleration is 0.600 m/s², find the displacement vector 7 and the angle of the displacement 01. Enter the comnonents of the vector, r. and r.. and the angle. Assume the time interval is still 2.50 s.
A ship is traveling at 32 km/h in the South Atlantic, 30 degrees N of W, when it meets a wind with an average speed of 17 km/h moving in the direction of 20 degrees E. A ship passenger wishes to ascertain the ship's resulting velocity. Assist him by solving for the vector resultant using the component technique and filling in the spaces below.
An airplane leaves the runway heading south and flies for 2000km. It then heads 20 degree west to avoid a storm. After flying for 500km, it turns 40 degree toward the east and flies another 400km to its final destination. Calculate the displacement of the plane;s destination and the distance it travelled.
An airplane left an airport and flew 105 mi in the direction of N 50.4000 deg E, then turned and flew 493 mi in the direction of S 11.9000 deg E. How far (mi) and in what direction should it return to the the airport?
if a is 35.0 meters 47 degrees of south of east and b is 19.5 meters north, what is the magnitude and direction of the vector quantity c, given that c=b-a?
Three displacement vectors of a croquet ball are shown in the figure, where |ÃI = 25.0 units, IBI 45.0 units, and ICI = 40.0 units. W 0 Need Help? B 45.0° 45.0⁰ (a) Find the resultant in unit-vector notation. Read It d (b) Find the magnitude and direction of the resultant displacement. units (from the +x axis)