Answer #1 and #2 Solve for the following using Vector Graphical Method.1. A plane flying due north at 100m/s is blown due west at 50m/s by a strong wind. Find the plane's resultant velocity.2. A salesperson leaves the office and drives 26km due north along a straight highway. A turn is made onto a highwaythat leads in a direction 30° north of east. The driver continues on the highway for a distance of 62 km and then stops.What is the total displacement of the sales person from the office?3. A weather team releases a weather balloon. The balloon's buoyancy accelerates it straight up at 15m/s 2. A windaccelerates it horizontally at 6.5m/ s 2 What is the magnitude and direction of the resultant acceleration?4. Alvin noticed the mark of an ant on the tabletop. He determined the ant's displacement by using a ruler andprotractor. The displacements were as follows: 2cm east; 3.5cm, 32° north of east; and 2.3 cm, 22° west of north.

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Answered: Solve for the following using Vector…

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter2: Vectors

Section: Chapter Questions

Problem 71AP: You fly 32.0 km in a straight line in still air in the direction 35.0 south of west. (a) Find the...

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Assuming the +x-axis is horizontal to the right for the vectors in the preceding figure, find (a) the component of vector Aalong vector C , (b) the component of vector Calong vector A , (c) the component of vector i along vector F , and (d) the component of vector Falong vector i .
A trapper walks a 5.0-km straigt4ine distance from his cabin to the lake, as shown in the following figure. Use a graphical method (the parallelogram rule) to determine the trapper’s displacement directly to the east and displacement directly to the north that sum up to his resultant displacement vector. If the trapper walked only in directions east and north, zigzagging his way to the lake, how many kilometers would he have to walk to get to the lake?
A small plane flies 40.0 km in a direction 60 north of east and then files 30.0 km in a direction 15 north of east. Use a graphical method to find the total distance the plane covers from the starting point and the direction of the path to the final position.
You fly 32.0 km in a straight line in still air in the direction 35.0 south of west. (a) Find the distances you would have to fly due south and then due west to arrive at the same point. (b) Find the distances you would have to fly first in a direction 45.0south of west and then in a direction 45.0 west of north. Note these are the components of the displacement along a different set of axes-namely, the one rotated by 45 with respect to the axes in (a).
For the vectors given in the following figure, use a graphical method to find the following resultants: (a) A+B , (b) C+B , (c) D+F , (d) AB , (e) DF , (f) A+2F , (g) C+2D ; and (h) A4D+2F .
A delivery man starts at the post office, chives 40 km north, then 20 km west, then 60 km northeast, and finally 50 km north to stop for lunch. Use a graphical method to find his net displacement vector.
A hiker starts at his camp and moves the following distances while exploring his surroundings: 75.0 m north, 2.50 102 m east, 125 m at an angle 30.0 north of east, and 1.50 102 m south. (a) Find his resultant displacement from camp. (Take east as the positive x-direction and north as the positive y-direction.) (b) Would changes in the order in which the hiker makes the given displacements alter his final position? Explain.
You're in New York City. You walk 15 blocks East, and then 10 blocks North. What is the magnitude of the resultant vector of your walk? What is the angle of direction?
Along distance commercial passenger plane flies North at 910km/h. At the same time, there is wind of 30 km/h from the West. Use ascaled diagram, Pythagorean Theorem and trigonometry to answer thefollowing. a) What is the magnitude of the resultant velocity? b) What isthe direction of the resultant (North, South, East, West, NE, NW, SE orSW). c). What is the angle of the resultant relative to due East? Roundyour answer to the nearest tenth.
Ruth sets out to visit her friend Ward, who lives 60 mimi north and 100 mimi east of her. She starts by driving east, but after 20 mimi she comes to a detour that takes her 15 mimi south before going east again. She then drives east for 8 mimi and runs out of gas, so Ward flies there in his small plane to get her. 1. What is Ward's displacement vector? Give your answer in component form, using a coordinate system in which the y-axis points north. 2.What is the magnitude of Ward's displacement vector? 3. What is the direction of Ward's displacement vector?
An airplane flies 200 km in the direction N32°W. It then turns and flies 300 km on a bearing of 236º. a. Draw the displacement vector for each part of the trip separately. b. Find the resulting displacement of the plane. Show the vector diagram you use to add them. c. For each of the three displacement vectors state the components in the directions North and East.
A car travels 110m/s on a straight path at an angle of 15o North to East. It then changes its path my moving 90m/s North before reaching its destination. Determine the: a. resultant vector of the car b. the angle it formed

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