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Section Quiz 3-2 - Schools of the Sacred Heart

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Name Class Date<br />

Assessment<br />

Two-Dimensional Motion and Vectors<br />

<strong>Section</strong> <strong>Quiz</strong>: Vector Operations<br />

Write <strong>the</strong> letter <strong>of</strong> <strong>the</strong> correct answer in <strong>the</strong> space provided.<br />

______<br />

______<br />

______<br />

______<br />

1. In a diagram, a student draws a vector representing <strong>the</strong> velocity <strong>of</strong> a<br />

plane traveling at 525 km/h 18.0° east <strong>of</strong> north as a vector lying along<br />

<strong>the</strong> x-axis. To represent <strong>the</strong> velocity <strong>of</strong> ano<strong>the</strong>r plane traveling at 478<br />

km/h 75.0° east <strong>of</strong> north on <strong>the</strong> diagram, at what orientation with<br />

respect to <strong>the</strong> x-axis should <strong>the</strong> student draw this vector<br />

a. 93.0° clockwise from <strong>the</strong> x-axis<br />

b. 75.0° clockwise from <strong>the</strong> x-axis<br />

c. 57.0° clockwise from <strong>the</strong> x-axis<br />

d. 75.0° counterclockwise from <strong>the</strong> x-axis<br />

2. In question 1, ano<strong>the</strong>r student chose east as <strong>the</strong> direction <strong>of</strong> <strong>the</strong><br />

x-axis. At what orientation with respect to <strong>the</strong> +x-axis should this<br />

student draw <strong>the</strong> vector representing <strong>the</strong> velocity <strong>of</strong> <strong>the</strong> second plane<br />

a. parallel to <strong>the</strong> x-axis<br />

b. 90.0° clockwise from <strong>the</strong> x-axis<br />

c. 75.0° clockwise from <strong>the</strong> x-axis<br />

d. 15.0° counterclockwise from <strong>the</strong> x-axis<br />

3. In a school playground, a child runs 5 m in <strong>the</strong> x-direction and <strong>the</strong>n<br />

2.0 m in <strong>the</strong> y-direction. Which <strong>of</strong> <strong>the</strong> following expressions represents<br />

<strong>the</strong> magnitude <strong>of</strong> <strong>the</strong> child’s resultant displacement<br />

a. (5 m) (2 m) c. (5 m) 2 m) (2 <br />

2<br />

b. (5 m)<br />

(2 m)<br />

d. (5 m) 2 2 (m) 2<br />

4. In <strong>the</strong> triangle below, what does q equal<br />

d<br />

y<br />

q<br />

x<br />

<br />

x<br />

y<br />

1 a. tan y<br />

x<br />

b. tan 1 <br />

<br />

y<br />

1 c. tan x<br />

d<br />

1 d. tan d<br />

<br />

Copyright © by Holt, Rinehart and Winston. All rights reserved.<br />

Holt Physics 15 <strong>Quiz</strong>


Name Class Date<br />

Two-Dimensional Motion and Vectors continued<br />

______<br />

______<br />

______<br />

______<br />

5. The projection <strong>of</strong> a vector along <strong>the</strong> axes <strong>of</strong> a coordinate system is<br />

called<br />

a. a component <strong>of</strong> <strong>the</strong> vector.<br />

b. a tangent <strong>of</strong> <strong>the</strong> vector.<br />

c. <strong>the</strong> resultant <strong>of</strong> <strong>the</strong> vector.<br />

d. <strong>the</strong> magnitude <strong>of</strong> <strong>the</strong> vector.<br />

6. The components <strong>of</strong> a vector are<br />

a. each equal to half <strong>the</strong> magnitude <strong>of</strong> <strong>the</strong> vector.<br />

b. independent <strong>of</strong> <strong>the</strong> orientation <strong>of</strong> <strong>the</strong> vector.<br />

c. perpendicular.<br />

d. vector quantities.<br />

7. A vector that has components that lie along <strong>the</strong> x-axis and <strong>the</strong><br />

y-axis is oriented at angle A measured counterclockwise from <strong>the</strong><br />

x-axis. Which <strong>of</strong> <strong>the</strong> following ranges give <strong>the</strong> values <strong>of</strong> angle A<br />

a. 0° < A < 90°<br />

b. 90° < A < 180°<br />

c. 180° < A < 270°<br />

d. 270° < A < 360°<br />

8. If <strong>the</strong> x-component <strong>of</strong> B equals <strong>the</strong> magnitude <strong>of</strong> B, <strong>the</strong>n<br />

a. both components are equal.<br />

b. B y equals B 2 2<br />

B.<br />

x<br />

c. B y equals zero.<br />

d. B y lies along <strong>the</strong> y-axis.<br />

9. What must you do to non-perpendicular vectors before you can use <strong>the</strong><br />

Pythagorean <strong>the</strong>orem to calculate <strong>the</strong> resultant <strong>of</strong> <strong>the</strong> vectors<br />

10. In a blinding blizzard, a reindeer trudges 310 m 45° east <strong>of</strong> south across <strong>the</strong><br />

tundra. How far south does <strong>the</strong> reindeer move<br />

Copyright © by Holt, Rinehart and Winston. All rights reserved.<br />

Holt Physics 16 <strong>Quiz</strong>


TEACHER RESOURCE PAGE<br />

3Two-Dimensional Motion<br />

and Vectors<br />

VECTOR OPERATIONS<br />

1. c 5. a<br />

2. d 6. c<br />

3. d 7. b<br />

4. a 8. c<br />

9. The vectors must be resolved into<br />

components. Then <strong>the</strong> horizontal component<br />

must be added and <strong>the</strong> vertical<br />

components must be added. The two<br />

perpendicular resultants can now be<br />

added using <strong>the</strong> Pythagorean <strong>the</strong>orem.<br />

10. 220 m<br />

Given<br />

d 310 m 45° east <strong>of</strong> south<br />

Solution<br />

d y dcosq (310 m)(cos 45°) <br />

220 m<br />

3Two-Dimensional Motion<br />

and Vectors<br />

PROJECTILE MOTION<br />

1. d 5. a<br />

2. a 6. a<br />

3. c 7. d<br />

4. a 8. b<br />

9. If <strong>the</strong> object is launched and caught<br />

from <strong>the</strong> same initial vertical position,<br />

its vertical displacement is zero<br />

because it was moving first up and<br />

<strong>the</strong>n down <strong>the</strong> same distance while<br />

moving horizontally during its flight.<br />

10. 2.6 m/s<br />

Given<br />

y 3.0 m<br />

x 2.0 m<br />

Solution<br />

y 1 2 a y (t) 2<br />

t 2 y<br />

a<br />

2 y<br />

<br />

g<br />

y<br />

<br />

v x v avg, x x<br />

<br />

t<br />

x g<br />

2y<br />

3Two-Dimensional Motion<br />

and Vectors<br />

RELATIVE MOTION<br />

1. a 5. c<br />

2. a 6. b<br />

3. d 7. a<br />

4. d 8. c<br />

9. The dummy’s motion relative to <strong>the</strong><br />

camera would be zero. So, <strong>the</strong> dummy<br />

would appear to be at rest with<br />

respect to <strong>the</strong> camera.<br />

10. 0.58 m/s<br />

Given<br />

v dc 0.50 m/s due north<br />

v cb 0.30 m/s due east<br />

Solution<br />

v db v dc v cb<br />

(v db ) 2 (v dc ) 2 (v cb ) 2<br />

v db (v dc ) 2 ) (v 2 cb <br />

(0.50 /s) m 2 m/s) (0.30<br />

2<br />

v db 0.58 m/s<br />

4Forces and <strong>the</strong> Laws<br />

<strong>of</strong> Motion<br />

CHANGES IN MOTION<br />

1. b 5. d<br />

2. b 6. a<br />

3. d 7. c<br />

4. d 8. d<br />

9. 1. Identify <strong>the</strong> forces acting on <strong>the</strong><br />

body and <strong>the</strong> direction <strong>of</strong> <strong>the</strong> forces.<br />

2. Draw a diagram to represent <strong>the</strong><br />

isolated object.<br />

3. Draw and label force vectors for all<br />

<strong>the</strong> external forces acting on <strong>the</strong><br />

object.<br />

(2.0 m) <br />

(9.81 m/s 2 )<br />

<br />

2(3.0 m)<br />

2.6 m/s<br />

Copyright © by Holt, Rinehart and Winston. All rights reserved.<br />

Holt Physics 153 Answer Key

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