business research and methods
TRANSCRIPT
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Prof. Dawod Ilyas Butt
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Reasons of road accidents : A case study of Lahor
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Muhammad Umer NaeemI.D. 074132-019
Furqan Saleem
I.D 060234-036 Asif Rafique Bhatti
I.D. 084232-044
Saleem ShahzadI.D. 074132-033
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The past few years show that increase in the road
accidents giving a red signal for public safety on road.
Past 5 years there is an alarming increase in the
accidents. play our role in the investigation of the reasons and
factors that causes the road accidents in terms to secure
the public safety.
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Causes of bike and car accidents in urbanareas: A case study of Lahore.
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To understand the factors that causes accidents.
To determine the main factors that provokes fast
driving.
To understand the after effects of road accidents in the
public.
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Sample Design
The data will be collected from males and
female individuals (sampling elements). Theprocess involves the following steps:
Target Population
The target population includes people livingin urban areas of Lahore; the data include
people living in specific areas i.e.Drivers of bikes and cars
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Tools
SPSS
Limitation
o Urban areas of Lahoreo Drivers of Cars and bikeso Females between the age of 21 to 35
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Age Intention during drive
Male, Female Weather
Skill Level Use of seat belts
Vehicle condition Side mirror
Mode of driving Traffic rules
Attitude problem Drive for need or drive forenjoyment
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i) Fun in Driving and Gender:
First of all we see that if there is any relationship
between gender and fun in driving. For this purpose we
will make hypotheses and then run cross tabs in the
SPSS on the collected data.
Ho = There is no significant relationship between
gender and fun in driving
H1 = There is significant relationship betweengender and fun in driving
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Chi-Square Tests
Value df Asymp. Sig.(2-sided)
Pearson Chi-Square
2.739a 4 .602
Likelihood Ratio4.251 4 .373
N of ValidCases
55
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We see that if there is any relationship between fun in
driving and different levels of age. For this purpose we
will make hypotheses and then run cross tabs in the
SPSS on the collected data.
Ho= There is no significant relationship between fun
in driving and Age levels
H1 = There is significant relationship between fun indriving and Age levels
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 25.492a 12 .013
Likelihood Ratio 31.403 12 .002
Linear-by-Linear Association 6.436 1 .011
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance
value (p-value) is less than alpha (0.10) so we have sufficient evidenceto reject Ho and we will accept H1; that there is a significant
relationship between fun in driving and Age levels and we are 90%sure about it.
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We see that if there is any relationship between safety
measure and frequent accidents. For this purpose we
will make hypotheses and then run cross tabs in the
SPSS on the collected data.
Ho= There is no significant relationship between
safety measure and frequent accidents
H1 = There is significant relationship between safetymeasure and frequent accidents
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 25.642a 12 .012
Likelihood Ratio 23.820 12 .022
Linear-by-Linear Association 1.374 1 .241
N of Valid Cases 55
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We see that if there is any relationship between fastspeed and frequent accidents. For this purpose we will
make hypotheses and then run cross tabs in the SPSS
on the collected data.
Ho= There is no significant relationship between
fast speed and frequent accidents
H1= There is significant relationship between fast
speed and frequent accidents
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 22.717a 16 .122
Likelihood Ratio 23.054 16 .112
Linear-by-Linear Association .173 1 .677
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value) is not
less than alpha (0.10) so we have not sufficient evidence to reject Ho at 90% level ofconfidence. This implies that there is no as such significant relationship between fast speed
and frequent accidents.
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We see that if there is any relationship betweenawareness of traffic rules and frequent accidents. Forthis purpose we will make hypotheses and then run crosstabs in the SPSS on the collected data.
Ho = There is no significant relationship between
awareness of traffic rules and frequent accidents
H1 = There is significant relationship between
awareness of traffic rules and frequent accidents
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 19.476a 16 .245
Likelihood Ratio 21.895 16 .147
Linear-by-Linear Association .614 1 .433
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value)
is not less than alpha (0.10) so we have not sufficient evidence to reject Ho at 90% level
of confidence. This implies that there is no as such significant relationship betweenawareness of traffic rules and frequent accidents.
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We see that if there is any relationship between awarenessof traffic rules and obedience of traffic rules. For this
purpose we will make hypotheses and then run cross tabs in
the SPSS on the collected data.
H
o= There is no significant relationship between
awareness of traffic rules and obedience of traffic rules
H1= There is significant relationship between awareness
of traffic rules and obedience of traffic rules
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 38.670a 16 .001
Likelihood Ratio 34.007 16 .005
Linear-by-Linear Association 11.240 1 .001
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value) is less
than alpha (0.10) so we have sufficient evidence to reject Ho and we will accept H1;
that there
is a significant relationship between awareness of traffic rules and obedience of traffic rules
and we are 90% sure about it.
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 21.723a 20 .356
Likelihood Ratio 18.272 20 .570
Linear-by-Linear Association .715 1 .398
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value) is not
less than alpha (0.10) so we have not sufficient evidence to reject Ho at 90% level of
confidence. This implies that there is no significant relationship between accidents caused byrespondents and violation of traffic rules.
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We see that if there is any relationship betweenaccidents caused byothers and high beam lights. For
this purpose we will make hypotheses and then run
cross tabs in the SPSS on the collected data.
Ho= There is no significant relationship between
accidents caused by others and high beam lights
H1 = There is significant relationship betweenaccidents caused by others and high beam lights
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 23.166a 15 .081
Likelihood Ratio 17.985 15 .263
Linear-by-Linear Association 4.948 1 .026
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value) is
less than alpha (0.10) so we have sufficient evidence to reject Ho and we will accept H1;
that there is a significant relationship between accidents caused byothers and usage of highbeam lights and we are 90% sure about it.
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We see that if there is any relationship between accidents causedby respondent and driving under influence of medicine. For this
purpose we will make hypotheses and then run cross tabs in the
SPSS on the collected data.
Ho = There is no significant relationship between accidentscaused by respondent and driving under influence of medicine
H1 = There is significant relationship between accidents caused
by respondent and driving under influence of medicine
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 7.684a 20 .994
Likelihood Ratio 8.571 20 .987
Linear-by-Linear Association .033 1 .857
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value) is not less than
alpha (0.10) so we have not sufficient evidence to reject Ho at 90% level of confidence. This implies that
there is no significant relationship between accidents caused by respondent and driving under the
influence of medicine.
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viewing billboards. For this purpose we will make hypothesesand then run cross tabs in the SPSS on the collected data.
Ho = There is no significant relationship between accidents
caused by respondent and viewing billboards
H1 = There is significant relationship between accidents
caused by respondent and viewing billboards
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 18.198a 20 .574
Likelihood Ratio 15.568 20 .743
Linear-by-Linear Association .859 1 .354
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value) is
not less than alpha (0.10) so we have not sufficient evidence to reject Ho at 90% level
of confidence. This implies that there is no significant relationship between accidentscaused by respondent and viewing billboards
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We see that if there is any relationship between accidentscaused by respondent and listening high volume music. Forthis purpose we will make hypotheses and then run crosstabs in the SPSS on the collected data.
Ho = There is no significant relationship betweenaccidents caused by respondent and listening highvolume music
H1 = There is significant relationship between accidents
caused by respondent and listening high volume music
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Chi-Square Tests
Value df Asymp. Sig. (2-sided)
Pearson Chi-Square 21.586a 20 .363
Likelihood Ratio 21.710 20 .356
Linear-by-Linear Association .862 1 .353
N of Valid Cases 55
From the above chi-square test we can see that chi-square significance value (p-value) is
not less than alpha (0.10) so we have not sufficient evidence to reject Ho at 90% level of
confidence. This implies that there is no significant relationship between accidentscaused by respondent and listening high volume music.
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