A boat is motoring directly north at 5 miles per hour. At the same time, an 8 m.p.h. wind is blowing in a southwest direction. Express the direction of the boat and wind as vectors in component form Compute the resultant vector in component form (in other words, the motion of the boat, taking the wind into account) How fast is the boat moving? (in other words, the magnitude of the resultant vector)
A boat is motoring directly north at 5 miles per hour. At the same time, an 8 m.p.h. wind is blowing in a southwest direction. Express the direction of the boat and wind as vectors in component form Compute the resultant vector in component form (in other words, the motion of the boat, taking the wind into account) How fast is the boat moving? (in other words, the magnitude of the resultant vector)
A boat is motoring directly north at 5 miles per hour. At the same time, an 8 m.p.h. wind is blowing in a southwest direction. Express the direction of the boat and wind as vectors in component form Compute the resultant vector in component form (in other words, the motion of the boat, taking the wind into account) How fast is the boat moving? (in other words, the magnitude of the resultant vector)
A boat is motoring directly north at 5 miles per hour. At the same time, an 8 m.p.h. wind is blowing in a southwest direction.
Express the direction of the boat and wind as vectors in component form
Compute the resultant vector in component form (in other words, the motion of the boat, taking the wind into account)
How fast is the boat moving? (in other words, the magnitude of the resultant vector)
What direction is the boat moving? (in other words, the angle of the resultant vector)
Draw a diagram showing the magnitude and direction of the boat vector, wind vector, and resultant vector.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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