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For each of the following, draw the given vectors tip to tail, draw the resultant vector including angle, then calculate the magnitude and direction of the resultant vector. a) I travel 17m West, then 14m South.
Determining the resultant velocity is a simple application of Pythagorean theorem.
i. Practice 1: A large panel van has a velocity of 30 m/s at 20° S of E in still air. A gust of wind of 20 m/s due East relative to the Earth strikes the van. What is the resultant velocity of the van relative to the Earth, during the gust? ANSWER: Case 1. The van is the object of interest and is affected by a moving medium, the wind.
ies with a velocity of 52 m/s east through a 12 m/s cross wind blowing the plane south. Find the magnitude and direction (relative to due north) of the resultant velocity at
What would be the resultant velocity of the motorboat (i.e., the velocity relative to an observer on the shore)? The magnitude of the resultant can be found as follows: (4.0 m/s) 2 + (3.0 m/s) 2 = R 2
A) Use vector addition to diagram the two vectors and calculate the resultant vector. B) What is the direction of the jet’s velocity vector measured west of north? The rst step in solving any physics problem is to draw a diagram including all of the relevant
What is the resultant velocity? 2. Solve the resultant velocity given that the V x = 10 m / s and V y = 28 m / s. 3. Compute the magnitude and the direction of the velocity given that V → = (5...
