NEW
Font size
WorksheetsVector Addition Review
Total questions: 20
Worksheet time: 15mins
A vector includes ______ and ________.
direction, magnitude
magnitude, units
direction, units
scalars, scalars
A resultant vector is
equal to the sum of one vector.
equal to the sum of two or more vectors.
equal to the difference of one vector.
What is the resultant of these two vectors?
+17 m
+3 m
-17 m
-3 m
If two vectors to be added are at right angles, you will need to....
Multiply
Divide
Pythagorean Theorem
Use trigonometry
When using the head-to-tail method to draw a vector addition diagram, the resultant is drawn from the _____ .
head of the first vector to the tail of the last vector
tail of the first vector to the head of the last vector
head of the last vector to the tail of the first vector
tail of the last vector to the head of the last vector
Bob walks 2 miles north and turns west and walks 2 miles. What is Bob's general displacement?
4 miles northeast
4 miles northeast
3 miles northwest
3 miles southeast
Cameron (Cam for short) Per hikes to a campsite where he will spend the evening. He hikes 6.0 km, north and 3.0 km, west. The magnitude of Cam's displacement is ___km
3.0
4.5
6.7
45
What is the magnitude of the resultant vector, r?
3
4
5
7
Which of the following describes the vector above?
45 cm
45 cm at 30 degrees North of East
45 cm at 30 degrees East of North
45 cm North East
Describe the direction of the vector above.
30 degrees
30 degrees North East
30 degrees North of East
30 degrees East of North
If vector A has an y component of 12 units and a x component of 7 units, which would allow you to solve for the MAGNITUDE of vector A?
122−72
122+72
tan−1(712)
tan−1(127)
If vector A has an y component of 12 units and a x component of 7 units, which would allow you to solve for the DIRECTION of vector A?
122−72
122+72
tan−1(712)
tan−1(127)
What is the resultant for the following example?
(Part of the work is done, but not all)
24.6 km at 27 degrees north of east
24.6 km at 63 degrees north of east
33 km at 27 degrees north of east
33 km at 63 degrees north of east
An airplane flies due north at 150 km/h with respect to the air. There is a wind blowing at 75 km/h due east. What are the plane's speed with respect to the ground?
167.7 km/h at 26.6 degrees north of east
225 km/h at 26.6 degrees east of north
167.7 km/h at 63.4 degrees north of east
129.9 km/h at 63.4 degrees north of east
129.9 km/h at 26.6 degrees east of north
A Frisbee that flies at a speed of 1.8 m/s north relative to the air encounters a tailwind that travels at 1.2 m/s. What are the speed and direction of the Frisbee relative to the ground?
0.60 m/s north
0.60 m/s at an 45 degrees north of east.
3.0 m/s north
0.60 m/s south
3.0 m/s south
A Frisbee that flies at a speed of 1.8 m/s north relative to the air encounters a tailwind that travels at 1.2 m/s. What are the speed and direction of the Frisbee relative to the ground?
0.60 m/s north
0.60 m/s at an 45 degrees north of east.
3.0 m/s north
0.60 m/s south
3.0 m/s south
What is the resultant vector of the two labeled vectors?
+2 km
+14 km
-2 km
-14 km
What is the resultant of the two vectors shown above?
+5
-5
+15
-15
Bob walks 4 miles west and stops to rest. He then continues to walk another 3 miles west. What is his displacement?
7 miles west
1 mile west
12 miles west
7 miles east
