You leave the airport in College Station and fly 20.0 km in a direction 34.0° south of east. You then fly 46.0 km due north. ▼ ▼ Part A How far must you then fly to reach a private landing strip that is 32.0 km due west of the College Station airport? Express your answer with the appropriate units. R= μA μ Ω % Value Part B Submit Previous Answers Request Answer A In what direction? Express your answer in degrees. Units X Incorrect; Try Again; 2 attempts remaining ΠΙΑΣΦ ? 1990 ? south of west

A plane leaves the airport in Galisteo and flies 180 km at 66.0° east of north; then it changes direction to fly 225 km at 47.0° south of east, after which it makes an immediate emergency landing in a pasture. Part A When the airport sends out a rescue crew, how far should this crew fly to go directly to this plane? Express your answer with the appropriate units. HÀ R= Value km Submit Request Answer Part B In which direction? Express your answer in degrees. ? South of East

A plane flies 36.0° north of east for 1.80 km to get to city B. The trip takes 3.00 hours. The plane departs city B and travels due west to reach city C. City C is 811 km from city B and the trip takes 1.80 hours. Let the positive 2-direction point due east and the positive y-direction point due north. a) Which vector below represents the plane's average velocity? N B E OĎ

A vector force F1 of 3 N is direcected in 20 degrees North of West, and a vector force F2 of 4 N is directed in 60 degrees East of North. 1. Draw each vector F1 and F2 in the xy-plane. 2. Write the magnitude and the direction of each vector.  B. Component Method of Adding Vectors 1. Calculate the x and y components of each vector. 2. Calculate the x and y components of the resultant vector F3 = F1 + F2 . 3. Determine the magnitude of the resultant vector F3 ( Compare this result with #2 (triangle method)).

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Component Method: With your calculator, determine the x and y components of F1 and F2. Remember that Fx = Fcos θ and Fy = F sin θ. Find the x and y components of the resultant from the sum of x and y components. Draw a right triangle with x and y components as sides, and the hypotenuse representing the resultant. Calculate the magnitude of the resultant from the square root of (Rx2 + Ry2). Calculate the direction of the resultant by using θ R = tan-1 (Ry/Rx).

A vector force of F1 of 3N is due West , and a vector force of F2 of 8 N is directed in 40 degrees East of South. a. Draw each vector; calculate their components, and use the component method to determine the magnitude and the direction of the resultant vector F = F1 + F2 .

Find the magnitude and direction of each vector. (See photos for vectors A and B). Find the magnitude and direction for vector A + B.

Mariana finds a cave to explore. Starting at the cave entrance, Mariana first follows a passage 75.0 m north, then turns and moves 250 m east, then goes 101 m at an angle 30.0° north of east, and finally moves 184 m south. Find the resultant displacement from the cave entrance. Shown is a sketch of the situation not drawn to scale. (Give the magnitude of the displacement in m and the direction in degrees south of east.) Cave entrance W S E Final position What is the resultant displacement from the entrance? magnitude direction m ° south of east

Vector A, vector B, and vector C are drawn to scale in the figure below. The vector Ais 5.3 meters long and points 56 degrees counterclockwise from the positive x-axis. The vector B is 4.0 meters long and points along the negative x-axis. The vector C is 2.8 meters long and points 53 degrees clockwise from the negative x-axis. 1. What are Ax and Ay, the x and y components of vector A? 2. What are Cx and Ay, the x and y components of vector C? 3. What are Rx and Ry, the x and y components of the resultant vector R =A +B+C?