A hiker leaves camp at 8am on level terrain. At 9am she is 5 km east of her starting point. At 10am, she is 2 km northeast (45 degrees N of E) of where she was at 9am. At 11am she is 5 km north of where she was at 10am. What is her displacement with respect to starting point, and what was her average velocity for the hike?
A hiker leaves camp at 8am on level terrain. At 9am she is 5 km east...
A hiker begins a trip by first walking 23.0km southeast from her base camp. On the second day she walks 45.0 km in a direction 60.0° north of east, at which point she discovers a forest ranger's tower. (a) Determine the components of the hiker's displacements in the first and second days. Ax= km Ay= km Bx= km By= km (b) Determine the components of the hiker's total displacement for the trip. Rx= km Ry= . km (c) Find the...
5. A hikers total displacement is 13 km at 35 degrees North East. If the hiker wishes to return to his starting point on a trail that goes due South and then due East, what will be the total distance he travels on his return trip? Draw a diagram to show the directions and distances he travels.
A hiker begins her trip away from her car by first walking 32.0 km east. She stops and sets up her tent for the night. On the second day, she walks 22.0 km in a direction that makes an angle of 20.0° north of west, at which point she discovers a forest ranger's tower. Determine the magnitude of her total displacement.
A hiker travels 2 km due east of his starting point. Then he travels 1 km northwest. Finally, he travels 3 km due north. How far is the hiker from his starting point after the 3 displacements and in what direction? Draw the three displacement vectors to scale and add them graphically Find the magnitude and direction of A, B and A + B for A = -4i – 7j and B = 3i – 2j . Describe the following...
a hiker travels 2 km due east of his starting point. then he travels 1 km northwest. finally, he travels 3 km due north. how far is the hiker from the starting point adter the 3 displacements and in what direction ? draw the three displacement vectors to scale and add them graphically.
a hiker walks 5km due north and then 2km due east, what direction and how far should he hike to return back ? Now the same hiker continues his journey 3km due north then 4km at an angle 30 degrees south of east and then finally 5km at an angle 45 degrees north of west and wants to return to his starting point. Now what direction and how far should he travel in ?
A hiker walks 1.55 km south and then 2.75 km east, all in 2.00 hours. (a) Calculate the magnitude (in km) and direction (in degrees south of east) of the hiker's displacement during the given time. (b) Calculate the magnitude (in km/h) and direction (in degrees south of east) of the hiker's average velocity during the given time. (c) What was her average speed (in km/h) during the same time interval?
PRACTICE IT Use the worked example above to help you solve this problem. A hiker begins a trip by first walking 23.5 km southeast from her base camp. On the second day she walks 42.0 km in a direction 60.0° north of east, at which point she discovers a forest ranger's tower. (a) Determine the components of the hiker's displacements in the first and second days. km kri km (b) Determine the components of the hiker's total displacement for the...
A hiker begins her trip away from her car by first walking 33.0 km west. She stops and sets up her tent for the night. On the second day, she walks 15.0 km in a direction that makes an angle of 26.0° north of east, at which point she discovers a forest ranger's tower. Determine the magnitude of her total displacement.
Use the worked example above to help you solve this problem. A hiker begins a trip by first walking 24.5 km southeast from her base camp. On the second day she walks 41.0 km in a direction 60.0° north of east, at which point she discovers a forest ranger's tower. (a) Determine the components of the hiker's displacements in the first and second days. Ax = km Ay = km Bx = km By = km (b) Determine the components...