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Distance: the length of a path
Ex: You walk 50 m East from physics to Mrs. York’s class but you find you forgot your agenda in physics so you walk back to retrieve it.
50m E
Total distance? 50m + 50m= 100m
50m WPhysics
Mrs. York’s
Physics
A straight arrow from start to finish: “As a crow flies” Make sure you have direction with
answer.
Displacement
50m E
0m
50m W
Start and stopping point are the same so displacement =
N
W
S
E
Mrs. York’s
Distance: the length of a path
Ex: A pigeon runs 75 m east along Harding’s rooftop. It takes a break and then runs 47 m south. The pigeon then runs 75m west. Total distance? 75 + 47 + 75= 197m
47m S
75m E
75m W
Displacement: from start to finish
Ex: A pigeon runs 75 m east along Harding’s rooftop. It takes a break and then runs 47 m south. The pigeon then runs 75m west.
75m E
Displacement?
47m S
75m W
Draw your
displacement line from tail to tip!
47m S
75m E
75m W
?
Distance: the length of a path
2km
S
Ex: A hippopotamus swims 2 km south in the river, walks 1 km west then proceeds 1 km north.
1km W
1km
N
Total distance? 2km + 1km +1km =
4km
Displacement
2km
S
Make sure your answer has a direction.
1km W
1km
N
Total displacement?
Use
Geometry!
Displacement
?
1km
1km
1.41km SW
How do you find the hypotenuse of a right
triangle?
a2 + b2 = c2
12 + 12 = c2
1 + 1 = c2
√2 = c