100 km and 75 km are displacements, NOT velocities. The resultant displacement is 25 km north,
Going clockwise, the 16 directions are... North North North East North East East North East East East South East South East South South East South South South West South West West South West West West North West North West North North West ...and back to North again.
The resultant velocity of a boat is 17 km/hr and the direction of the boat is SW.
Hemisphere. Earth has a North and a South Hemisphere
Latitude goes from zero degrees to 90 degrees north or south. The north pole is at 90 degrees north; the south pole is at 90 degrees south.
2 m south
The resultant is 220 ms North (1450 - 1230 = 220). It is the net displacement when adding the two displacements in opposite directions.
The resultant is 2 km South.
find the resultant of the following displacement a=20km 30south of east
The net force is 2N north. This is because when you subtract the 5N force south from the 7N force north, you get a resultant force of 2N north.
No, the velocities of the two airplanes are not the same. Although they have the same speed of 300 km/h, their velocities are in opposite directions (north and south), so they are different. Velocity includes both speed and direction.
0
The resultant velocity of a plane is 75 km/hr.
No. Velocity is described as a speed in a certain direction. Since they are in different directions, they are different velocities.
the answer is 13lb south of west since the resultant is 13lb north of east. in getting the equilibrant force, just copy the resultant and reverse the direction. then that's it. .
Absolutely.A very simple example: 10 pounds north, 6 pounds south, 4 pounds south.How about the resultant of 100 vectors being equal to zero, as in a tug-of-war with50 guys on each side !
4
You said "against ... wind", and that's all the information I have that specifies the direction of the wind. I have to understand that to mean that the wind is from the south toward the north. In that case, the wind vector is exactly opposite to the duck vector. So, during the gust, the duck's ground speed is (10.0 - 2.5) = 7.5 ms.