Find the Magnitude and Direction of Vectors

Find the direction of the vector <-3, -5>.

• 59.03°

• 239.03°

• 210.96°

• 120.96°

Find the angle between u and v.

• 78.930^o

• 33.691^o

• 101.070^o

• 146.310^o

Find the unit vector in the same direction as v.

• <0.385, 0.923>

• <-0.832, 0.555>

• <5/13, 12/13>

• <-5/13, -12/13>

Find the magnitude of the vector <10, -8>

• 2

• 12.81

• 6

• 18

Find the magnitude of the vector <5, 5>

• 0

• 10

• 25

• 7.07

Find the direction angle for the vector <-8, 3>

• 159.44°

• 200.56°

• 110.56°

• 249.44°

Find the unit vector in the direction of <4, -3>

• <⅘, -⅗>

• <0.57, -0.43>

• <1, -1>

• -¾

An airplane flying due south (270°)  485 mph against a 25 mph wind blowing due west(180°). Determine the new speed and direction of the plane.

• Direction 267.0°
  Magnitude 485.6mph

• Direction 93.0°
  Magnitude 485.6mph

• Direction 237.0°
  Magnitude 485.6mph

• Direction 87.0°
  Magnitude 510.0mph

Find the direction and magnitude of the resultant vector for the drawing of two forces.

• Direction 75.0°
  Magnitude 221.8mph

• Direction 41.9°
  Magnitude 233.3mph

• Direction 48.1°
  Magnitude 233.3mph

• Direction 57.2°
  Magnitude 238.6mph

Find the direction and magnitude of the resultant vector for the drawing of two forces.

• Direction 90°
  Magnitude 139.0N

• Direction 52.3°
  Magnitude 195N

• Direction 52.3°
  Magnitude 139.0N

• Direction 37.7°
  Magnitude 139.0N