In an attempt to escape his island, Gilligan builds a raft and sets to sea. The wind shifts a great deal during the day, and he is blown along the following straight lines: 2.50 km 45.0° north of west; then 4.70 km 60.0° south of east; then 1.30 km 25.0° south of west; then 5.10 km straight east; then 1.70 km 5.00° east of north; then 7.20 km 55.0° south of west; and finally 2.80 km 10.0° north of east. What is his final position relative to the island?
In an attempt to escape his island, Gilligan builds a raft and sets to sea. The wind shifts a great deal during the day, and he is blown along the following straight lines: 2.50 km 45.0° north of west; then 4.70 km 60.0° south of east; then 1.30 km 25.0° south of west; then 5.10 km straight east; then 1.70 km 5.00° east of north; then 7.20 km 55.0° south of west; and finally 2.80 km 10.0° north of east. What is his final position relative to the island?
In an attempt to escape his island, Gilligan builds a raft and sets to sea. The wind shifts a great deal during the day, and he is blown along the following straight lines: 2.50 km 45.0° north of west; then 4.70 km 60.0° south of east; then 1.30 km 25.0° south of west; then 5.10 km straight east; then 1.70 km 5.00° east of north; then 7.20 km 55.0° south of west; and finally 2.80 km 10.0° north of east. What is his final position relative to the island?
In an attempt to escape his island, Gilligan builds a raft and sets to sea. The wind shifts a great deal during
the day, and he is blown along the following straight lines:
2.50 km 45.0° north of west;
then 4.20 km 60.0° south of east;
then 1.50 km 25.0° south of west;
then 5.30 km straight east;
then 1.90 km 5.00° east of north;
then 7.20 km 55.0° south of west;
and finally 2.90 km 10.0° north of east.
What is his final position relative to the island? (i.e., find the magnitude and direction of the
displacement.)
km at
degrees South of East
In an attempt to escape a desert island, a castaway builds a raft and sets out to sea. The wind shifts a great deal during the day, and she is blown along the following straight lines: 2.50 km and 45.0° north of west, then 4.70 km and 60.0° south of east, then 1.30 km and 25.0° south of west, then 5.10 km due east, then 1.70 km and 5.00° east of north, then 7.20 km and 55.0° south of west, and finally 2.80 km and 10.0° north of east. Use the analytical method to find the resultant vector of all her displacement vectors. What is its magnitude and direction?
The magnitude of A is 5.5. Vector A lies in the second quadrant and forms an angle of
34 degrees with the y-axis. The components, A, and A,, are closest to:
O Ą=-3.1, A₂= +4.6
O A₂ = +3.1, A₂ = -4.6
QAx +4.6, Ay = -3.1
O Ą= 4.6, A, - -3.1
O A = 4.6, A, - +3.1
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