Activity 1 Vector Addition Along a Line Suppose that a bus is traveling at 50 mi/h east along Main Street - and that you're on the bus running to the front of the bus at 10 mi/h. What is your velocity relative to Main Street? That's easy...60 mi/h east. Vectors are not necessary to solve this problem. However, if you can understand how vectors work in simple situations as shown below, then you can understand how they work in more complex'situations. y=50 mi /h east i, =10 mi/h cast Vector Representation R= +v = 60 milh east Arrows are used to depict each vector. R represents the resultant of adding the vectors in question. R is also a vector. Q2 How is the magnitude of each vector depicted graphically? Q3 How is the direction of each vector indicated? Suppose that in the previous situation we "add" a bug running along the top of your head in an easterly direction at 1 mi/h:

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Author:William Moebs, Samuel J. Ling, Jeff Sanny
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Chapter2: Vectors
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Activity 1 Vector Addition Along a Line
Suppose that a bus is traveling at 50 mi/h east along Main Street - and that you're on
the bus running to the front of the bus at 10 mi/h. What is your velocity relative to
Main Street? That's easy...60 mi/h east. Vectors are not necessary to solve this
problem. However, if you can understand how vectors work in simple situations as
shown below, then you can understand how they work in more complex'situations.
y=50 mi /h east
i, =10 mi/h cast
Vector
Representation
R= +v = 60 milh east
Arrows are used to depict each vector. R represents the resultant of adding the
vectors in question. R is also a vector.
Q2 How is the magnitude of each vector depicted graphically?
Q3 How is the direction of each vector indicated?
Suppose that in the previous situation we "add" a bug running along the top of your
head in an easterly direction at 1 mi/h:
Transcribed Image Text:Activity 1 Vector Addition Along a Line Suppose that a bus is traveling at 50 mi/h east along Main Street - and that you're on the bus running to the front of the bus at 10 mi/h. What is your velocity relative to Main Street? That's easy...60 mi/h east. Vectors are not necessary to solve this problem. However, if you can understand how vectors work in simple situations as shown below, then you can understand how they work in more complex'situations. y=50 mi /h east i, =10 mi/h cast Vector Representation R= +v = 60 milh east Arrows are used to depict each vector. R represents the resultant of adding the vectors in question. R is also a vector. Q2 How is the magnitude of each vector depicted graphically? Q3 How is the direction of each vector indicated? Suppose that in the previous situation we "add" a bug running along the top of your head in an easterly direction at 1 mi/h:
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