If a plane moves along horizontally at 797.5 km/h and down at-30.4 km/h, what is the angle with respect to horizontal at which the plane is flying? Report to two decimal points. Note that the angle below the horizontal should be reported as a negative number because it's in the fourth quadrant. A negative number, in this case, means X degrees lower than the horizontal. Answer:

If a plane moves along horizontally at 797.5 km/h and down at-30.4 km/h, what is the angle with respect to horizontal at which the plane is flying? Report to two decimal points. Note that the angle below the horizontal should be reported as a negative number because it's in the fourth quadrant. A negative number, in this case, means X degrees lower than the horizontal. Answer:

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 team is exploring a tresure. They start at the entrance of a national park and makes the following straight line movements: 68 m, north, 50 m, 25° north of west (155° CCW) 34 m, west 42 m, 17° south of east (343° CCW) Determine their position relative to the entrance of the national park. Can this be explained with a lot of detail in irder to understand.
A car travels 25km due east and 30km in a direction 10° north of east. X component of the resultant displacement (in km) = Y component of the resultant displacement (in km) = Magnitude of the resultant displacement (in km) = The direction of the resultant displacement (North of East) =
Consider the vector whose x- and y-components are given to be 4.8969 and -2.7559, respectively. Find the positive acute angle (reference angle) in degrees the vector makes with the x-axis. Enter only the numerical value. Round your answers off accurate to four decimal places.
A civil-engineering student made the following displacements at home: (A) 2.0 m at 40 degrees and (B) 4.0 m at 127 degrees, the angles being taken from the +x-axis. (See the figure below.) What is the direction of the resultant displacement as measured from the +x-axis? (See the figure below.) * 4.0 m 127° 2.0 m 40.0° 98 degrees. 101 degrees. 112 degrees. 126 degrees. 173 degrees.
A car travels 30km due north and 40km in a direction 35° north of east. X component of the resultant displacement (in km) = Y component of the resultant displacement (in km) = Magnitude of the resultant displacement (in km) = The direction of the resultant displacement (North of East) =
A car is driven east for a distance of 50 km, then north for 30 km, and then in a direction 30° east of north for 25 km. Sketch the vector diagram and determine (a) the magnitude and (b) the angle of the car's total displacement from its starting point.
A plane is flying at a speed of 320 miles per hour on a bearing of N65°E. Its ground speed is 390 miles per hour and its true course, given by the direction angle of the ground speed vector, is 30°. Find the speed, in miles per hour, and the direction angle, in degrees, of the wind. The speed of the wind is miles per hour. (Do not round until the final answer. Then round to the nearest tenth as needed.)
-A A 三,, 咖 bCcDdEe cDdEe CcDdEe dEe CcDdEe nes New Ro - 14 Aa - bCcDdEe A A- I Normal I No Spac. Heading 1 Heading 2 Title Subtītle IU- abe x, x Paragraph Styles Font واجب بيتي Q/ Two vectors form an angle of 110°. One of the vectors is 20 units long and makes an angle of 40° with the vector sum of the two. Find the magnitude of the second vector and of the vector sum. ENGLISH (UNITED STATES)
On the map, let the +x-axis point east and the +y-axis north. An airplane flies at 880 km/h northwestward direction (i.e., midway between north and west). Can you help me visualize the components of the first velocity, and when the plane flies due south at the same velocity. I understand the answer will be -622.25 for the run, meaning 880*cos(45) for x -axis; the y axis north is 880*sin(45) resulting in 622.5 Please help me visualize the first and second velocity when the plane flies due south at the same velocity? Help me to visualize where one of the velocities due south is zero, and the other is whatever it is. I am afraid I can properly visualize or understand in simple terms what is asked. My point can you help to understand the right angle theorem to the angle.
An airplane needs to head due north, but there is a wind blowing from the southwest at 80 km/hr. The plane flies with an airspeed of 890 km/hr. To end up flying due north, how many degrees west of north will the pilot need to fly the plane? (Round your answer to three decimal places.)
Hiker Harry walks 4 km east then 7 km 25o north of west. What is the magnitude and direction of Harry’s position after his hike as measured from his starting point? Give the angle measured relative to east. For example 90° means directly north.
The magnitude of vector A is 40.0 units and points in the direction 335° counterclockwise from the positive x-axis. Calculate the x- and y-components of this vector. Ax= Ay=