A frog makes four jumps in a row. The displacement vectors for the four jumps are: (1) 25.5 cm, due west; (2) 23.0 cm, 65.0° south of west; (3) 24.5 cm, 63.0° south of east; and (4) 32.0 cm, 42.0° north of east. What is the magnitude, in centimeters, and what is the direction of the frog's displacement from its starting point? Express the direction as an angle measured counterclockwise from due east.
A frog makes four jumps in a row. The displacement vectors for the four jumps are:...
A grasshopper makes four jumps. The displacement vectors are (1) 35.0 cm, due west; (2) 25.0 cm, 34.0 ° south of west; (3) 21.0 cm, 61.0 ° south of east; and (4) 18.0 cm, 55.0 ° north of east. Find (a) the magnitude and (b) direction of the resultant displacement. Express the direction as a positive angle with respect to due west.
A grasshopper makes four jumps. The displacement vectors are (1) 39.0 cm, due west; (2) 34.0 cm, 37.0 ° south of west; (3) 24.0 cm, 56.0 ° south of east; and (4) 19.0 cm, 73.0 ° north of east. Find (a) the magnitude and (b) direction of the resultant displacement. Express the direction as a positive angle with respect to due west.
A grasshopper makes four jumps. The displacement vectors are (1) 29.1 cm, due west; (2) 23.7 cm, 23.7 degrees south of west; (3) 28.4 cm, 28.4 degrees south of east; and (4) 34.8 cm, 64.4 degrees north of east. Calculate the magnitude of the resultant displacement. Take due east and due north as the positive directions.
A grasshopper makes four jumps. The displacement vectors are (1) 28.5 cm, due west; (2) 23.4 cm, 23.6 degrees south of west; (3) 28.6 cm, 28.7 degrees south of east; and (4) 34.9 cm, 64.4 degrees north of east. Calculate the magnitude of the resultant displacement. Take due east and due north as the positive directions.
A grasshopper makes four jumps. The displacement vectors are (1) 28 cm, due west; (2) 23.7 cm, 23.8 degrees south of west; (3) 28.5 cm, 29.3 degrees south of east; and (4) 35 cm, 64.3 degrees north of east. Calculate the magnitude of the resultant displacement. Take due east and due north as the positive directions. PLEASE SHOW WORK. I keep coming up different values
Multiple Concept Example 9 deals with the concepts that are important in this problem. A grasshopper makes four jumps. The displacement vectors are (1) 37.0 cm, due west;(2) 30.0 cm, 25.0° south of west;(3) 19.0 cm, 70.0° south of east; and (4) 15.0 cm, 79.0 north of east. Find (a) the magnitude and (b) direction of the resultant displacement. Express the direction as a positive angle with respect to due west. Start N W E 15
The route followed by a hiker consists of three displacement vectors A with arrow, B with arrow, and C with arrow. Vector A with arrow is along a measured trail and is 1550 m in a direction 23.0° north of east. Vector B with arrow is not along a measured trail, but the hiker uses a compass and knows that the direction is 41.0° east of south. Similarly, the direction of vector vector C is 40.0° north of west. The...
Displacement vectors A,B, and C add up to a total of zero. Vector A has a magnitude of 1550 m and a direction of 22.4° north of east. Vector B has a direction of 41.0° east of south, and vector C has a direction of 32.0° north of west. Find the magnitudes (in m) of vector B and vector C.
Displacement vectors A, B, and C add up to a total of zero. Vector A has a magnitude of 1550 m and a direction of 24.5° north of east. Vector B has a direction of 41.0° east of south, and vector C has a direction of 36.0° north of west. Find the magnitudes of vector B and vector C. magnitude of B m magnitude of C m
The route followed by a hiker consists of three displacement vectors , , and . Vector is along a measured trail and is 1710 m in a direction 40.0 ° north of east. Vector is not along a measured trail, but the hiker uses a compass and knows that the direction is 24.0 ° east of south. Similarly, the direction of vector is 43.0 ° north of west. The hiker ends up back where she started, so the resultant displacement...