MOTION ALONG A STRAIGHT LINE

Similar documents
Chapter 2 Kinematics in One Dimension

Answer, Key Homework 2 David McIntyre Mar 25,

Kinematics in 1-D From Problems and Solutions in Introductory Mechanics (Draft version, August 2014) David Morin,

Chapter 2 Problems. 3600s = 25m / s d = s t = 25m / s 0.5s = 12.5m. Δx = x(4) x(0) =12m 0m =12m

Imagine a Source (S) of sound waves that emits waves having frequency f and therefore

Acceleration Lab Teacher s Guide

AP Physics Velocity and Linear Acceleration Unit 1 Problems:

Motion Along a Straight Line

Chapter 7. Response of First-Order RL and RC Circuits

RC (Resistor-Capacitor) Circuits. AP Physics C

Name: Algebra II Review for Quiz #13 Exponential and Logarithmic Functions including Modeling

Appendix A: Area. 1 Find the radius of a circle that has circumference 12 inches.

Random Walk in 1-D. 3 possible paths x vs n. -5 For our random walk, we assume the probabilities p,q do not depend on time (n) - stationary

Newton s Laws of Motion

Name: Teacher: DO NOT OPEN THE EXAMINATION PAPER UNTIL YOU ARE TOLD BY THE SUPERVISOR TO BEGIN PHYSICS 2204 FINAL EXAMINATION. June 2009.

AP Calculus BC 2010 Scoring Guidelines

A Curriculum Module for AP Calculus BC Curriculum Module

CHAPTER FIVE. Solutions for Section 5.1

cooking trajectory boiling water B (t) microwave time t (mins)

CHARGE AND DISCHARGE OF A CAPACITOR

Signal Rectification

Lecture 2: Telegrapher Equations For Transmission Lines. Power Flow.

11/6/2013. Chapter 14: Dynamic AD-AS. Introduction. Introduction. Keeping track of time. The model s elements

Full-wave rectification, bulk capacitor calculations Chris Basso January 2009

The Transport Equation

AP Calculus AB 2013 Scoring Guidelines

9. Capacitor and Resistor Circuits

Permutations and Combinations

Inductance and Transient Circuits

Mr. Kepple. Motion at Constant Acceleration 1D Kinematics HW#5. Name: Date: Period: (b) Distance traveled. (a) Acceleration.

WHAT ARE OPTION CONTRACTS?

Chapter 8: Regression with Lagged Explanatory Variables

The Torsion of Thin, Open Sections

Module 4. Single-phase AC circuits. Version 2 EE IIT, Kharagpur

A Probability Density Function for Google s stocks

Capacitors and inductors

1 A B C D E F G H I J K L M N O P Q R S { U V W X Y Z 1 A B C D E F G H I J K L M N O P Q R S { U V W X Y Z

A Note on Using the Svensson procedure to estimate the risk free rate in corporate valuation

The Kinetics of the Stock Markets

Chapter 4: Exponential and Logarithmic Functions

Simulation of the motion of a sphere through a viscous fluid

Mathematics in Pharmacokinetics What and Why (A second attempt to make it clearer)

Making Use of Gate Charge Information in MOSFET and IGBT Data Sheets

Table of contents Chapter 1 Interest rates and factors Chapter 2 Level annuities Chapter 3 Varying annuities

12. TESTING OF CEMENT PART 1.

Economics Honors Exam 2008 Solutions Question 5

A Re-examination of the Joint Mortality Functions

C Fast-Dealing Property Trading Game C

SELF-EVALUATION FOR VIDEO TRACKING SYSTEMS

4. International Parity Conditions

Steps for D.C Analysis of MOSFET Circuits

C Fast-Dealing Property Trading Game C

AP Calculus AB 2007 Scoring Guidelines

1. y 5y + 6y = 2e t Solution: Characteristic equation is r 2 5r +6 = 0, therefore r 1 = 2, r 2 = 3, and y 1 (t) = e 2t,

Description of the CBOE S&P 500 BuyWrite Index (BXM SM )

INTEREST RATE FUTURES AND THEIR OPTIONS: SOME PRICING APPROACHES

Differential Equations. Solving for Impulse Response. Linear systems are often described using differential equations.

NASDAQ-100 Futures Index SM Methodology

AP Calculus AB 2010 Scoring Guidelines

THE PRESSURE DERIVATIVE

Morningstar Investor Return

Module 3. R-L & R-C Transients. Version 2 EE IIT, Kharagpur

Supplementary Appendix for Depression Babies: Do Macroeconomic Experiences Affect Risk-Taking?

HFCC Math Lab Intermediate Algebra - 13 SOLVING RATE-TIME-DISTANCE PROBLEMS

SOLID MECHANICS TUTORIAL GEAR SYSTEMS. This work covers elements of the syllabus for the Edexcel module 21722P HNC/D Mechanical Principles OUTCOME 3.

Duration and Convexity ( ) 20 = Bond B has a maturity of 5 years and also has a required rate of return of 10%. Its price is $613.

MTH6121 Introduction to Mathematical Finance Lesson 5

A Bayesian framework with auxiliary particle filter for GMTI based ground vehicle tracking aided by domain knowledge

Transient Analysis of First Order RC and RL circuits

Individual Health Insurance April 30, 2008 Pages

Present Value Methodology

Analysis of tax effects on consolidated household/government debts of a nation in a monetary union under classical dichotomy

Usefulness of the Forward Curve in Forecasting Oil Prices

PROFIT TEST MODELLING IN LIFE ASSURANCE USING SPREADSHEETS PART ONE

Chapter 6: Business Valuation (Income Approach)

2.5 Life tables, force of mortality and standard life insurance products

OPERATION MANUAL. Indoor unit for air to water heat pump system and options EKHBRD011ABV1 EKHBRD014ABV1 EKHBRD016ABV1

Capital Structure Effects on Prices of Firm Stock Options: Tests Using Implied Market Values of Corporate Debt

Diagnostic Examination

Stock Trading with Recurrent Reinforcement Learning (RRL) CS229 Application Project Gabriel Molina, SUID

Differential Equations and Linear Superposition

1 HALF-LIFE EQUATIONS

Astable multivibrator using the 555 IC.(10)

Capital budgeting techniques

µ r of the ferrite amounts to It should be noted that the magnetic length of the + δ

DYNAMIC MODELS FOR VALUATION OF WRONGFUL DEATH PAYMENTS

Appendix D Flexibility Factor/Margin of Choice Desktop Research

Differential Equations

The Greek financial crisis: growing imbalances and sovereign spreads. Heather D. Gibson, Stephan G. Hall and George S. Tavlas

UNIT 3 POWER TRANSMISSION DEVICES

Why Did the Demand for Cash Decrease Recently in Korea?

THE LAW SOCIETY OF THE AUSTRALIAN CAPITAL TERRITORY

Cointegration: The Engle and Granger approach

NOTES ON OSCILLOSCOPES

Physics: Principles and Applications, 6e Giancoli Chapter 2 Describing Motion: Kinematics in One Dimension

4 Convolution. Recommended Problems. x2[n] 1 2[n]

Foreign Exchange and Quantos

Markit Excess Return Credit Indices Guide for price based indices

Return Calculation of U.S. Treasury Constant Maturity Indices

Transcription:

Chaper 2: MOTION ALONG A STRAIGHT LINE 1 A paricle moes along he ais from i o f Of he following alues of he iniial and final coordinaes, which resuls in he displacemen wih he larges magniude? A i =4m, f =6m B i = 4m, f = 8m C i = 4m, f =2m D i =4m, f = 2m E i = 4m, f =4m 2 A paricle moes along he ais from i o f Of he following alues of he iniial and final coordinaes, which resuls in a negaie displacemen? A i =4m, f =6m B i = 4m, f = 8m C i = 4m, f =2m D i = 4m, f = 2m E i = 4m, f =4m 3 The aerage speed of a moing objec during a gien ineral of ime is always: A he magniude of is aerage elociy oer he ineral B he disance coered during he ime ineral diided by he ime ineral C one-half is speed a he end of he ineral D is acceleraion muliplied by he ime ineral E one-half is acceleraion muliplied by he ime ineral 4 Two auomobiles are 150 kilomeers apar and raeling oward each oher One auomobile is moing a 60 km/h and he oher is moing a 40 km/h mph In how many hours will hey mee? A 25 B 20 C 175 D 15 E 125 5 A car raels 40 kilomeers a an aerage speed of 80 km/h and hen raels 40 kilomeers a an aerage speed of 40 km/h The aerage speed of he car for his 80-km rip is: A 40 km/h B 45 km/h C 48 km/h D 53 km/h E 80 km/h Chaper 2: MOTION ALONG A STRAIGHT LINE 7

6 A car sars from Hiher, goes 50 km in a sraigh line o Yon, immediaely urns around, and reurns o Hiher The ime for his round rip is 2 hours The magniude of he aerage elociy of he car for his round rip is: A 0 B 50 km/hr C 100 km/hr D 200 km/hr E canno be calculaed wihou knowing he acceleraion 7 A car sars from Hiher, goes 50 km in a sraigh line o Yon, immediaely urns around, and reurns o Hiher The ime for his round rip is 2 hours The aerage speed of he car for his round rip is: A 0 B 50 km/h C 100 km/h D 200 km/h E canno be calculaed wihou knowing he acceleraion 8 The coordinae of a paricle in meers is gien by () =16 30 3, where he ime is in seconds The paricle is momenarily a res a = A 075 s B 13s C 53s D 73s E 93s 9 A drag racing car sars from res a = 0 and moes along a sraigh line wih elociy gien by = b 2, where b is a consan The epression for he disance raeled by his car from is posiion a = 0 is: A b 3 B b 3 /3 C 4b 2 D 3b 2 E b 3/2 10 A ball rolls up a slope A he end of hree seconds is elociy is 20 cm/s; a he end of eigh seconds is elociy is 0 Wha is he aerage acceleraion from he hird o he eighh second? A 25cm/s 2 B 40cm/s 2 C 50cm/s 2 D 60cm/s 2 E 667 cm/s 2 8 Chaper 2: MOTION ALONG A STRAIGHT LINE

11 The coordinae of an objec is gien as a funcion of ime by =7 3 2, where is in meers and is in seconds Is aerage elociy oer he ineral from =0o = 4 s is: A 5 m/s B 5m/s C 11 m/s D 11 m/s E 145m/s 12 The elociy of an objec is gien as a funcion of ime by =4 3 2, where is in m/s and is in seconds Is aerage elociy oer he ineral from =0o =2s: A is 0 B is 2m/s C is 2 m/s D is 4m/s E canno be calculaed unless he iniial posiion is gien 13 The coordinae of an objec is gien as a funcion of ime by =4 2 3 3, where is in meers and is in seconds Is aerage acceleraion oer he ineral from =0o = 2 s is: A 4m/s 2 B 4 m/s 2 C 10 m/s 2 D 10 m/s 2 E 13 m/s 2 14 Each of four paricles moe along an ais Their coordinaes (in meers) as funcions of ime (in seconds) are gien by paricle 1: () =35 27 3 paricle 2: () =35+27 3 paricle 3: () =35+27 2 paricle 4: () =35 34 27 2 Which of hese paricles hae consan acceleraion? A All four B Only 1 and 2 C Only 2 and 3 D Only 3 and 4 E None of hem Chaper 2: MOTION ALONG A STRAIGHT LINE 9

15 Each of four paricles moe along an ais Their coordinaes (in meers) as funcions of ime (in seconds) are gien by paricle 1: () =35 27 3 paricle 2: () =35+27 3 paricle 3: () =35+27 2 paricle 4: () =35 34 27 2 Which of hese paricles is speeding up for >0? A All four B Only 1 C Only 2 and 3 D Only 2, 3, and 4 E None of hem 16 An objec sars from res a he origin and moes along he ais wih a consan acceleraion of 4 m/s 2 Is aerage elociy as i goes from =2mo = 8 m is: A 1 m/s B 2 m/s C 3 m/s D 5 m/s E 6 m/s 17 Of he following siuaions, which one is impossible? A A body haing elociy eas and acceleraion eas B A body haing elociy eas and acceleraion wes C A body haing zero elociy and non-zero acceleraion D A body haing consan acceleraion and ariable elociy E A body haing consan elociy and ariable acceleraion 18 Throughou a ime ineral, while he speed of a paricle increases as i moes along he ais, is elociy and acceleraion migh be: A posiie and negaie, respeciely B negaie and posiie, respeciely C negaie and negaie, respeciely D negaie and zero, respeciely E posiie and zero, respeciely 19 A paricle moes on he ais When is acceleraion is posiie and increasing: A is elociy mus be posiie B is elociy mus be negaie C i mus be slowing down D i mus be speeding up E none of he aboe mus be rue 10 Chaper 2: MOTION ALONG A STRAIGHT LINE

20 The posiion y of a paricle moing along he y ais depends on he ime according o he equaion y = a b 2 The dimensions of he quaniies a and b are respeciely: A L 2 /T, L 3 /T 2 B L/T 2,L 2 /T C L/T, L/T 2 D L 3 /T, T 2 /L E none of hese 21 A paricle moes along he ais according o he equaion =6 2, where is in meers and is in seconds Therefore: A he acceleraion of he paricle is 6 m/s 2 B canno be negaie C he paricle follows a parabolic pah D each second he elociy of he paricle changes by 98 m/s E none of he aboe 22 Oer a shor ineral near ime = 0 he coordinae of an auomobile in meers is gien by () =27 40 3, where is in seconds A he end of 10 s he acceleraion of he auo is: A 27 m/s 2 B 40 m/s 2 C 40 m/s 2 D 12 m/s 2 E 24 m/s 2 23 Oer a shor ineral, saring a ime = 0, he coordinae of an auomobile in meers is gien by () =27 40 3, where is in seconds The magniudes of he iniial (a = 0) elociy and acceleraion of he auo respeciely are: A 0; 12 m/s 2 B 0; 24 m/s 2 C 27 m/s; 0 D 27 m/s; 12 m/s 2 E 27 m/s; 24 m/s 2 24 A ime = 0 a car has a elociy of 16 m/s I slows down wih an acceleraion gien by 050, in m/s 2 for in seconds I sops a = A 64 s B 32 s C 16 s D 80 s E 40 s Chaper 2: MOTION ALONG A STRAIGHT LINE 11

25 A ime = 0 a car has a elociy of 16 m/s I slows down wih an acceleraion gien by 050, in m/s 2 for in seconds A he end of 40 s i has raeled: A 0 B 12 m C 14 m D 25 m E 59 m 26 A ime = 0 a car has a elociy of 16 m/s I slows down wih an acceleraion gien by 050, in m/s 2 for in seconds By he ime i sops i has raeled: A 15 m B 31 m C 62 m D 85 m E 100 m 27 Saring a ime = 0, an objec moes along a sraigh line wih elociy in m/s gien by () =98 2 2, where is in seconds When i momenarily sops is acceleraion is: A 0 B 40 m/s 2 C 98 m/s 2 D 28 m/s 2 E 49 m/s 2 28 Saring a ime = 0, an objec moes along a sraigh line Is coordinae in meers is gien by () =75 10 3, where is in seconds When i momenarily sops is acceleraion is: A 0 B 73 m/s 2 C 30 m/s 2 D 98 m/s 2 E 92 10 3 m/s 2 29 A car, iniially a res, raels 20 m in 4 s along a sraigh line wih consan acceleraion The acceleraion of he car is: A 04m/s 2 B 13m/s 2 C 25m/s 2 D 49m/s 2 E 98m/s 2 12 Chaper 2: MOTION ALONG A STRAIGHT LINE

30 A racing car raeling wih consan acceleraion increases is speed from 10 m/s o50m/s oer a disance of 60 m How long does his ake? A 20s B 40s C 50s D 80s E The ime canno be calculaed since he speed is no consan 31 A car sars from res and goes down a slope wih a consan acceleraion of 5 m/s 2 Afer 5 s he car reaches he boom of he hill Is speed a he boom of he hill, in meers per second, is: A 1 B 125 C 25 D 50 E 160 32 A car moing wih an iniial elociy of 25 m/s norh has a consan acceleraion of 3 m/s 2 souh Afer 6 seconds is elociy will be: A 7 m/s norh B 7 m/s souh C 43 m/s norh D 20 m/s norh E 20 m/s souh 33 An objec wih an iniial elociy of 12 m/s wes eperiences a consan acceleraion of 4 m/s 2 wes for 3 seconds During his ime he objec raels a disance of: A 12 m B 24 m C 36 m D 54 m E 144 m 34 Howfardoesacarraelin6sifisiniial elociy is 2 m/s and is acceleraion is 2 m/s 2 in he forward direcion? A 12 m B 14 m C 24 m D 36 m E 48 m Chaper 2: MOTION ALONG A STRAIGHT LINE 13

35 A a sop ligh, a ruck raeling a 15 m/s passes a car as i sars from res The ruck raels a consan elociy and he car acceleraes a 3 m/s 2 How much ime does he car ake o cach up o he ruck? A 5 s B 10 s C 15 s D 20 s E 25 s 36 A ball is in free fall Is acceleraion is: A downward during boh ascen and descen B downward during ascen and upward during descen C upward during ascen and downward during descen D upward during boh ascen and descen E downward a all imes ecep a he ery op, when i is zero 37 A ball is in free fall Upward is aken o be he posiie direcion The displacemen of he ball during a shor ime ineral is: A posiie during boh ascen and descen B negaie during boh ascen and descen C negaie during ascen and posiie during descen D posiie during ascen and negaie during descen E none of he aboe 38 A baseball is hrown erically ino he air The acceleraion of he ball a is highes poin is: A zero B g, down C g, up D 2g, down E 2g, up 39 Which one of he following saemens is correc for an objec released from res? A The aerage elociy during he firs second of ime is 49m/s B During each second he objec falls 98m C The acceleraion changes by 98m/s 2 eery second D The objec falls 98 m during he firs second of ime E The acceleraion of he objec is proporional o is weigh 14 Chaper 2: MOTION ALONG A STRAIGHT LINE

40 A freely falling body has a consan acceleraion of 98 m/s 2 This means ha: A he body falls 98 m during each second B he body falls 98 m during he firs second only C he speed of he body increases by 98 m/s during each second D he acceleraion of he body increases by 98 m/s 2 during each second E he acceleraion of he body decreases by 98 m/s 2 during each second 41 An objec is sho erically upward While i is rising: A is elociy and acceleraion are boh upward B is elociy is upward and is acceleraion is downward C is elociy and acceleraion are boh downward D is elociy is downward and is acceleraion is upward E is elociy and acceleraion are boh decreasing 42 An objec is hrown sraigh up from ground leel wih a speed of 50 m/s If g = 10 m/s 2 is disance aboe ground leel 10 s laer is: A 40 m B 45 m C 50 m D 55 m E 60 m 43 An objec is hrown sraigh up from ground leel wih a speed of 50 m/s If g = 10 m/s 2 is disance aboe ground leel 60 s laer is: A 000 m B 270 m C 330 m D 480 m E none of hese 44 A a locaion where g =980 m/s 2, an objec is hrown erically down wih an iniial speed of 100 m/s Afer 500 s he objec will hae raeled: A 125 m B 1275 m C 245 m D 250 m E 255 m Chaper 2: MOTION ALONG A STRAIGHT LINE 15

45 An objec is hrown erically upward a 35 m/s Taking g = 10 m/s 2, he elociy of he objec 5 s laer is: A 70 m/s up B 15 m/s down C 15 m/s up D 85 m/s down E 85 m/s up 46 A feaher, iniially a res, is released in a acuum 12 m aboe he surface of he earh Which of he following saemens is correc? A The maimum elociy of he feaher is 98 m/s B The acceleraion of he feaher decreases unil erminal elociy is reached C The acceleraion of he feaher remains consan during he fall D The acceleraion of he feaher increases during he fall E The acceleraion of he feaher is zero 47 An objec is released from res How far does i fall during he second second of is fall? A 49m B 98m C 15 m D 20 m E 25 m 48 A heay ball falls freely, saring from res Beween he hird and fourh second of ime i raels a disance of: A 49 m B 98 m C 294 m D 343 m E 398 m 49 As a rocke is acceleraing erically upward a 98 m/s 2 near Earh s surface, i releases a projecile Immediaely afer release he acceleraion (in m/s 2 ) of he projecile is: A 98 down B 0 C 98 up D 196 up E none of he aboe 16 Chaper 2: MOTION ALONG A STRAIGHT LINE

50 A sone is released from a balloon ha is descending a a consan speed of 10 m/s Neglecing air resisance, afer 20 s he speed of he sone is: A 2160 m/s B 1760 m/s C 206 m/s D 196 m/s E 186 m/s 51 An objec dropped from he window of a all building his he ground in 120 s If is acceleraion is 980 m/s 2, he heigh of he window aboe he ground is: A 294 m B 588 m C 118 m D 353 m E 706 m 52 Neglecing he effec of air resisance a sone dropped off a 175-m high building lands on he ground in: A 3 s B 4 s C 6 s D 18 s E 36 s 53 A sone is hrown erically upward wih an iniial speed of 195 m/s I will rise o a maimum heigh of: A 49 m B 98 m C 194 m D 388 m E none of hese 54 A baseball is hi sraigh up and is caugh by he cacher 20 s laer The maimum heigh of he ball during his ineral is: A 49 m B 74 m C 98 m D 126 m E 196 m Chaper 2: MOTION ALONG A STRAIGHT LINE 17

55 An objec is hrown sraigh down wih an iniial speed of 4 m/s from a window which is 8 m aboe he ground The ime i akes he objec o reach he ground is: A 080 s B 093 s C 13 s D 17 s E 20 s 56 A sone is released from res from he edge of a building roof 190 m aboe he ground Neglecing air resisance, he speed of he sone, jus before sriking he ground, is: A 43 m/s B 61 m/s C 120 m/s D 190 m/s E 1400 m/s 57 An objec is hrown erically upward wih a cerain iniial elociy in a world where he acceleraion due o graiy is 196 m/s 2 The heigh o which i rises is ha o which he objec would rise if hrown upward wih he same iniial elociy on he Earh Neglec fricion A half B 2 imes C wice D four imes E canno be calculaed from he gien daa 58 A projecile is sho erically upward wih a gien iniial elociy I reaches a maimum heigh of 100 m If, on a second sho, he iniial elociy is doubled hen he projecile will reach a maimum heigh of: A 707 m B 1414 m C 200 m D 241 m E 400 m 59 One objec is hrown erically upward wih an iniial elociy of 100 m/s and anoher objec wih an iniial elociy of 10 m/s The maimum heigh reached by he firs objec will be ha of he oher A 10 imes B 100 imes C 1000 imes D 10, 000 imes E none of hese 18 Chaper 2: MOTION ALONG A STRAIGHT LINE

60 The area under a elociy-ime graph represens: A acceleraion B change in acceleraion C speed D change in elociy E displacemen 61 Displacemen can be obained from: A he slope of an acceleraion-ime graph B he slope of a elociy-ime graph C he area under an acceleraion-ime graph D he area under a elociy-ime graph E he slope of an acceleraion-ime graph 62 An objec has a consan acceleraion of 3 m/s 2 The coordinae ersus ime graph for his objec has a slope: A ha increases wih ime B ha is consan C ha decreases wih ime D of 3 m/s E of 3 m/s 2 63 The coordinae-ime graph of an objec is a sraigh line wih a posiie slope The objec has: A consan displacemen B seadily increasing acceleraion C seadily decreasing acceleraion D consan elociy E seadily increasing elociy Chaper 2: MOTION ALONG A STRAIGHT LINE 19

64 Which of he following fie coordinae ersus ime graphs represens he moion of an objec moing wih a consan nonzero speed? A B C D E 65 Which of he following fie acceleraion ersus ime graphs is correc for an objec moing in a sraigh line a a consan elociy of 20 m/s? a A a B a C a D a E 20 Chaper 2: MOTION ALONG A STRAIGHT LINE

66 Which of he following fie coordinae ersus ime graphs represens he moion of an objec whose speed is increasing? A B C D E 67 A car acceleraes from res on a sraigh road A shor ime laer, he car deceleraes o a sop and hen reurns o is original posiion in a similar manner, by speeding up and hen slowing o a sop Which of he following fie coordinae ersus ime graphs bes describes he moion? A B C D E Chaper 2: MOTION ALONG A STRAIGHT LINE 21

68 The acceleraion of an objec, saring from res, is shown in he graph below Oher han a = 0, when is he elociy of he objec equal o zero? a(m/s 2 ) 5 1 2 3 4 5 (s) 5 A During he ineral from 10 s o 30 s B A =35s C A =40s D A =50s E A no oher ime less han or equal o 5 s 69 An eleaor is moing upward wih consan acceleraion The dashed cure shows he posiion y of he ceiling of he eleaor as a funcion of he ime A he insan indicaed by he do, a bol breaks loose and drops from he ceiling Which cure bes represens he posiion of he bol as a funcion of ime? y E A B C D 22 Chaper 2: MOTION ALONG A STRAIGHT LINE

70 The diagram shows a elociy-ime graph for a car moing in a sraigh line A poin Q he car mus be: P Q A moing wih zero acceleraion B raeling downhill C raeling below ground-leel D reducing speed E raeling in he reerse direcion o ha a poin P 71 The diagram shows a elociy-ime graph for a car moing in a sraigh line A poin P he car mus be: P A moing wih zero acceleraion B climbing he hill C acceleraing D saionary E moing a abou 45 wih respec o he ais Chaper 2: MOTION ALONG A STRAIGHT LINE 23

72 The graph represens he sraigh line moion of a car How far does he car rael beween = 2 s and =5s? (m/s) 12 6 2 5 9 (s) A 4 m B 12 m C 24 m D 36 m E 60 m 73 The diagram represens he sraigh line moion of a car Which of he following saemens is rue? (m/s) 12 6 2 5 9 (s) A The car acceleraes, sops, and reerses B The car acceleraes a 6 m/s 2 for he firs 2 s C The car is moing for a oal ime of 12 s D The car deceleraes a 12 m/s 2 for he las 4 s E The car reurns o is saring poin when =9s 24 Chaper 2: MOTION ALONG A STRAIGHT LINE

74 Consider he following fie graphs (noe he aes carefully) Which of hese represens moion a consan speed? a I II III a IV V A IV only B IV and V only C I, II, and III only D I and II only E I and IV only 75 An objec is dropped from res Which of he following fie graphs correcly represens is moion? The posiie direcion is aken o be downward A B C y D E Chaper 2: MOTION ALONG A STRAIGHT LINE 25

76 A sone is dropped from a cliff The graph (carefully noe he aes) which bes represens is moion while i falls is: A B C a D a E 77 An objec is hrown erically ino he air Which of he following fie graphs represens he elociy () of he objec as a funcion of he ime ()? The posiie direcion is aken o be upward A B C D E 26 Chaper 2: MOTION ALONG A STRAIGHT LINE