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Weights of Road Accident Causes using Analytic Hierarchy Process

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VOL. 2, NO. 2, March 2012 ISSN 2225-7217<br />

ARPN Journal <strong>of</strong> Science and Technology<br />

©2011-2012. All rights reserved.<br />

http://www.ejournal<strong>of</strong>science.org<br />

<strong>Weights</strong> <strong>of</strong> <strong>Road</strong> <strong>Accident</strong> <strong>Causes</strong> <strong>using</strong> <strong>Analytic</strong> <strong>Hierarchy</strong> <strong>Process</strong><br />

Liana Najib, Lazim Abdullah, Ilyani Abdullah and Zabidin Salleh<br />

Department <strong>of</strong> Mathematics, Faculty <strong>of</strong> Science and Technology, University <strong>of</strong> Malaysia Terengganu, Kuala Terengganu,<br />

Terengganu, Malaysia<br />

E-Mail: liana_rufflix@yahoo.com lazim_m@umt.edu.my ilyani@umt.edu.my zabidin@umt.edu.my<br />

ABSTRACT<br />

The development <strong>of</strong> technologies, economics and industrial sectors in Malaysia leads to increasing <strong>of</strong> motorization sector.<br />

The increasing <strong>of</strong> demand in motorization leads to road accident problems. <strong>Road</strong> accident problem is one <strong>of</strong> the critical<br />

incidents and various preventive measures have been taken to reduce the rate <strong>of</strong> road accidents. Thus, it is important to<br />

know the actual causes contributing to the road accidents. This paper aims to propose weights and ranks <strong>of</strong> five selected<br />

causes associated with road accidents <strong>using</strong> decision making approach <strong>of</strong> <strong>Analytic</strong> <strong>Hierarchy</strong> <strong>Process</strong> (AHP). The linguistic<br />

judgement data were collected from three experts in road accident analysis. The experts rate the pair-wise comparison in<br />

measurement scale from one to nine. The comparison scales were averaged prior to computing the weights <strong>of</strong> road accident<br />

causes. The results show that ‘driving faster than limited speed’ is ranked as the highest cause with the weight 0.3242 and<br />

‘obstructions (i.e., animals or weather)’ is ranked as the lowest cause among the five road accident causes. Hence, the<br />

ranking gives rise to concerns about the contribution <strong>of</strong> the causes in reducing road accidents rate.<br />

Keywords: road accident, multi-criteria decision making, analytic hierarchy process, pair-wise comparison.<br />

1. INTRODUCTION<br />

Numbers <strong>of</strong> road accidents in Malaysia have been steadily<br />

increasing over time. Vehicles involve in road accident are<br />

increasing from year to year and the highest percentage <strong>of</strong><br />

road accidents in Malaysia is Selangor [1]. In order to<br />

reduce the rate <strong>of</strong> road accident, many researchers<br />

investigate what actually the right decision and prevention<br />

which the public could take as the best method to solve<br />

this situation. As a saying goes, even one seconds the<br />

driver fall asleep then accident could happen [2]. Such in<br />

this situation, it can be specified as road user carelessness.<br />

So, to avoid this unfortunate incident from happen, the<br />

road users are advised to practise a good manner and good<br />

attitude in the road.<br />

It is compulsory to study about the relation <strong>of</strong> causes to<br />

road accident. In the term <strong>of</strong> definition, an accident is<br />

unpleasant and unpredictable incidents that are exposing<br />

people to several probabilities such as fatalities, bad<br />

injuries and damages <strong>of</strong> vehicle. Currently, road accident<br />

is rank as the eleventh leading to the death and predicted<br />

as the contributory to the global disease by 2020<br />

accompanied by HIV and tuberculosis by United Nations<br />

Economic and Social Council [3]. In Malaysia, road<br />

accident is considering as a very critical problem and<br />

always increases from times to times and it is about 9.7%<br />

per annum [4]. By the year <strong>of</strong> 2002, the number <strong>of</strong><br />

fatalities reaches about 1.2 billion and 50 million are badly<br />

injured and incapable around the worldwide [5]. There<br />

were 414, 421 cases lead to 6, 872 fatalities in 2010. The<br />

values <strong>of</strong> road accident fatalities are consistently been<br />

above 6,000 cases since 2003, while for serious injuries<br />

and slight injuries are both 7, 781 and 13, 616 by Royal<br />

Police Malaysia [6]. The rising population <strong>of</strong> Malaysian<br />

people leads to high numbers <strong>of</strong> vehicle registered and rate<br />

<strong>of</strong> road accidents [7]. To decrease the road accident, the<br />

government ought to fully concern about the level <strong>of</strong> road<br />

safety and it is necessary to gather all <strong>of</strong> the information<br />

regarding road accident data to help researcher analyse the<br />

problems. Thus, the road safety programmes are<br />

introduced such as road safety research and evaluation, the<br />

national black-spot programme and the national accident<br />

database system [7] with the aim <strong>of</strong> lowering the accidents<br />

occur.<br />

Regarding the past research, the total numbers <strong>of</strong><br />

motorcycles per 1, 000, 000 Km involve in road accident<br />

increasing from 45% in 1990 to 82% in 1998 with the<br />

82.2% increasing rate [8] and report from MIROS [9]<br />

shows that accident fatalities involving motorcycle road<br />

user always increasing since 1994 to 2010 and almost 6.2<br />

million active registered motorcycles on the road, but<br />

almost 113,962 involve in road accident. <strong>Road</strong> accidents<br />

fatality causes by bus and lorry not as much as motorcycle<br />

since both <strong>of</strong> its only involve about 77 and 202<br />

respectively for last year by Bernama [10]. According to<br />

Harmeet et al., [11] almost half <strong>of</strong> road accidents<br />

percentage fatalities injured the driver aged from 18 years<br />

to 39 years old and the ratio <strong>of</strong> fatally-injured by males are<br />

higher than female drivers. The tendency <strong>of</strong> young males<br />

drivers (aged at 15-25 years old) are higher compared to<br />

older males drivers (aged at 35-50 years old) due to lack<br />

<strong>of</strong> experiences compared to older drivers [12].<br />

There are lots <strong>of</strong> contributing causes which leading to road<br />

accidents problem in the worldwide. A comprehensive<br />

research from Treat et al., [13] recommended that almost<br />

93% <strong>of</strong> road accidents problem occurring causes from<br />

human factor themselves which included improper<br />

lookout, improper distance avoid, excessive speed and<br />

careless. Besides, from the view <strong>of</strong> environmental and<br />

vehicle causes, both <strong>of</strong> the causes contribute about 34%<br />

and 13% <strong>of</strong> the road accident problems [13]. The<br />

environment causes probably view as obstructions such as<br />

road design problems while vehicle causes include brakes,<br />

tyres and steering control. In addition, the weather also can<br />

be one <strong>of</strong> the causes contributing to the road accident<br />

especially when rainy day. Rainy day usually would result<br />

the road become wet and slippery. The condition <strong>of</strong> rainy<br />

weather usually can limit the road user vision and the<br />

slippery <strong>of</strong> wet road can be hazard to the user which can<br />

occur at least one fatality case [14]. James and Scott [15]<br />

stated that among young drivers involve in road accident<br />

definitely because <strong>of</strong> the behaviour causes such as<br />

adjusting speed which includes high speed, traffic<br />

39


VOL. 2, NO. 2, March 2012 ISSN 2225-7217<br />

ARPN Journal <strong>of</strong> Science and Technology<br />

©2011-2012. All rights reserved.<br />

conditions and other (20.8%), attention in the road (23%)<br />

and emergencies such as tyres and brakes failure (1.4%).<br />

The tyres and brakes defect usually because <strong>of</strong> lack <strong>of</strong><br />

maintenance and services. As mentioned above,<br />

drowsiness also leads to road accident with the percentage<br />

<strong>of</strong> 3.9% [2]. Generally the drowsy drivers could contribute<br />

themselves to the statistic <strong>of</strong> the road accident injured and<br />

that is why the drowsy can be one <strong>of</strong> the hazard factors<br />

contributing to the road accident.<br />

In order to overcome the road accidents problem, there are<br />

lots <strong>of</strong> researches on investigating the causal <strong>of</strong> road<br />

accident, but generally lack <strong>of</strong> study about the decision on<br />

the most important causes contributing to the road<br />

accidents. Fuzzy approach can be one <strong>of</strong> method to<br />

recognize the causes associated with road accident since<br />

road accident problems are one <strong>of</strong> the uncertainty cases to<br />

happen. Recently, Lazim Abdullah and Nurnadiah Zamri<br />

[16] used correlation analysis and Fuzzy TOPSIS to rank<br />

the factors <strong>of</strong> road accidents. Correlation analysis uses<br />

statistical data to measures the variables and Fuzzy<br />

TOPSIS uses the linguistic data collected from the expert<br />

and as part <strong>of</strong> multi-criteria decision making (MCDM).<br />

Hence, the decision making <strong>using</strong> Fuzzy approach can be<br />

use to decide the main factors <strong>of</strong> the road accidents<br />

problem. One <strong>of</strong> the most well-known methods in<br />

determining the weight for priority factors <strong>of</strong> the problem<br />

is <strong>Analytic</strong> <strong>Hierarchy</strong> <strong>Process</strong> (AHP). The AHP is<br />

practically used in many fields such as health issues,<br />

management and business, banking, sciences and<br />

engineering courses. For example, Lazim and Fateen [17]<br />

discuss the weight determination <strong>of</strong> factors related to<br />

obesity by <strong>using</strong> AHP procedures. By AHP procedures,<br />

the weight <strong>of</strong> each the factors associated with obesity is<br />

defined by comparison <strong>of</strong> pair-wise measurement for each<br />

<strong>of</strong> the factors. Recently, Liberatore [18] applied the<br />

application <strong>of</strong> AHP in medical and health care decision<br />

making. In business and economics, the AHP method can<br />

be used to define the optimum ranking <strong>of</strong> stocks for the<br />

portfolio [19]. Esra et al., [20] has been use AHP<br />

procedures to improve employee performance in<br />

organization. In addition, Hambali et al., [21] also uses<br />

AHP to select the best design concept and emphasizes the<br />

importance <strong>of</strong> making accurate decision in manufacturing<br />

and designing industrial. Newly, Sambasivan et al., [22]<br />

used the AHP to find the relative weights factors and<br />

benefits in the electrical and electronic sectors in<br />

Malaysia. Since AHP had been used widely in the many<br />

areas, thus the main purposes <strong>of</strong> this paper is to determine<br />

the weight and rank <strong>of</strong> the factors related to road accident<br />

problems. The finding from this research would help the<br />

public to understand the causal <strong>of</strong> the road accident.<br />

2. ANALYTIC HIERARCHY PROCESS<br />

The analytic hierarchy process (AHP) is a mathematical<br />

device in multi-criteria decision making which designing<br />

the decision factors in a hierarchic problem structure [23].<br />

The main target <strong>of</strong> the AHP is to decide and help decision<br />

makers in making resolution for the complex problem by<br />

structuring the criterion hierarchy <strong>of</strong> multi-criteria<br />

decision making (MCDM). The AHP is known as the most<br />

powerful tools for decision making. As the first part <strong>of</strong><br />

http://www.ejournal<strong>of</strong>science.org<br />

AHP procedures, the determination <strong>of</strong> focus or aim <strong>of</strong> the<br />

problem must identify. It is consider as the first level for<br />

the AHP hierarchy, next would be multiple criterion that<br />

define alternatives and the last level is the contributing<br />

alternatives (causes/factors) for the focus. The standard<br />

scale with absolute numbers would use as a measurement<br />

in order to manage the weight <strong>of</strong> each alternatives. The<br />

weight can be used as comparing and ranking the<br />

alternatives <strong>of</strong> the problem and lead the decision maker in<br />

making choice. The AHP method has the following<br />

general steps:<br />

a) Construct a hierarchy structure for an MADM<br />

problem.<br />

Figure-1. <strong>Hierarchy</strong> <strong>of</strong> Alternatives Selection.<br />

b) Scaling the relative <strong>of</strong> data and constructing the pairwise<br />

comparison matrixes. For this step, construct the<br />

comparison matrixes <strong>of</strong> each attributes (criteria).<br />

Thus, the matrixes would be:<br />

C 1 C 2 � n C A ij<br />

C 1 1 1 / w2<br />

w � w 1 / wn<br />

1 w<br />

C 2 w 2 / w1<br />

1 � w 2 / wn<br />

2 w<br />

� � � � � = �<br />

C n wn / w1<br />

/ w2<br />

wn � 1 w n<br />

The scale should be measurement from 1 to 9 in a<br />

fundamental scale <strong>of</strong> measurement provided by Saaty<br />

(1980). The measurement scale is shown in Table-2.1.<br />

Table-2.1. Pair-wise Comparison Scale for<br />

AHP Preference.<br />

Preference on pair wise<br />

Preference<br />

comparison<br />

number<br />

Equally important 1<br />

Moderately more important 3<br />

Strongly more important 5<br />

Very strong more important 7<br />

Extremely more important 9<br />

Intermediate value 2, 4, 6, 8<br />

c) Calculating <strong>of</strong> matrix eigenvector, Aij and consistency<br />

index test (CI) <strong>of</strong> the criterion. For matrix eigenvector,<br />

A multiply the n elements in each row, take the nth<br />

ij<br />

40


VOL. 2, NO. 2, March 2012 ISSN 2225-7217<br />

ARPN Journal <strong>of</strong> Science and Technology<br />

©2011-2012. All rights reserved.<br />

root, and prepare a new column for the resulting<br />

values. Then divide each number by the sum <strong>of</strong><br />

resulting values <strong>of</strong> the new column [21].<br />

ij<br />

Eigenvector, A =<br />

⎡ n<br />

⎢<br />

⎢⎣<br />

i=<br />

⎡<br />

∑<br />

1<br />

∑ ⎢∑<br />

⎢⎣<br />

( w / w × w / w × ... × w / w )<br />

n<br />

i=<br />

1<br />

1<br />

1/<br />

n<br />

n<br />

( w / w × w / w × ... × w / w )<br />

1<br />

1<br />

1<br />

1<br />

1<br />

2<br />

2<br />

1<br />

1<br />

1<br />

n<br />

http://www.ejournal<strong>of</strong>science.org<br />

⎤<br />

⎥<br />

⎥⎦<br />

⎤ / n<br />

⎥<br />

⎥⎦<br />

(1)<br />

Eigenvalue, λ i =<br />

Consistency test, CI =<br />

⎛<br />

n n<br />

⎜ A ⎟ ∑⎜∑ ij ⎟<br />

j i=1<br />

⎝<br />

A<br />

ij<br />

⎞<br />

w<br />

⎠<br />

λmax<br />

− n<br />

n −1<br />

Table-2.2. Random indices <strong>of</strong> sizes <strong>of</strong> matrices (Saaty, 1980).<br />

n 1-2 3 4 5 6 7 8 9<br />

RI 0.0 .58 .90 1.12 1.24 1.32 1.41 1.45<br />

Consistency ratio (CR) is acceptable if it is does not<br />

exceed 0.10 [21]. If the CR <strong>of</strong> CI is greater than 0.10, the<br />

judgment matrix should be considered as inconsistent.<br />

Thus, the comparison should be repeated.<br />

d) Constructing the pair-wise comparisons <strong>of</strong> alternatives<br />

with respect to factors (criteria) in a matrix. Find the<br />

eigenvector, A ij and CR.<br />

e) Computing the relative weight and ranking the<br />

alternatives.<br />

w<br />

∑<br />

i = Ai<br />

K ij<br />

Where:<br />

w i = Overall relative rating for factors i<br />

A i = Average normalized weight for factors i<br />

K ij = Average normalized rating for alternatives j with<br />

respect to factors i.<br />

f) Ranks the alternatives<br />

These six general steps are practically used to decide the<br />

most preferred factors contributing to road accidents.<br />

3. CASE STUDY<br />

The AHP questionnaire was designed to compare the<br />

causes associated with road accidents. The questionnaire<br />

was used as a guideline in personal interview with the road<br />

accidents experts. Three road accident experts were sought<br />

to provide linguistic judgement data based on the AHP<br />

questionnaire. Three <strong>of</strong> the experts were traffic police<br />

inspector, road transport department <strong>of</strong>ficer and fire<br />

brigade department <strong>of</strong>ficer. The experts need to judge the<br />

relative measurement between the criterion and the<br />

alternatives <strong>using</strong> pair-wise comparison proposed by Saaty<br />

[24]. The scale and the relative importance are presented<br />

in Table-2.1.<br />

To find the contributing causes related to road accident,<br />

the criteria and alternatives are defined. The alternatives <strong>of</strong><br />

road accident are ‘driving faster than limited speed’ (A1),<br />

‘driving carelessly (i.e., failed to look, misjudged distance<br />

and decision)’ (A2), ‘adverse road and traffic conditions’<br />

(A3), ‘tyre and brake defects’ (A4), and ‘obstructions’ (i.e.,<br />

CI<br />

Consistency Ratio, CR = (4)<br />

RI<br />

animals or weather) (A5). The selected criteria are Cars<br />

(C1), Motorcycles (C2), Buses (C3) and Lorries (C4). The<br />

hierarchical structure <strong>of</strong> focus, criteria and alternatives are<br />

shown in Figure-2.<br />

Figure-2. Hierarchical Structures <strong>of</strong> <strong>Road</strong><br />

<strong>Accident</strong> Factors.<br />

The experts were asked to specify rating the alternatives<br />

with the linguistic expression (for example driving faster<br />

than limited speed vs. driving carelessly) and to indicate<br />

whether they felt that one factor was ‘strongly more<br />

important’ or ‘extremely more important’ to another factor<br />

on a nine-point degree <strong>of</strong> association scale. The judgement<br />

must strongly aim to all <strong>of</strong> the focus; criterion and<br />

alternatives for getting consistently result.<br />

4. COMPUTATIONAL PROCEDURES AND<br />

RESULTS<br />

The relationships among the alternatives and criteria<br />

related to road accident are computed <strong>using</strong> AHP<br />

procedures. The computations are executed <strong>using</strong> the<br />

proposed six steps <strong>of</strong> AHP.<br />

Step 1 : Construct hierarchy structure for the problems.<br />

The hierarchical structure <strong>of</strong> road accidents problem is<br />

given in Figure-2.1<br />

Step 2 : Construct the matrix <strong>of</strong> criteria and scale the<br />

matrix based on relative scale measurement.<br />

The scale <strong>of</strong> relative measurement <strong>of</strong> the criteria in pairwise<br />

comparison is presented in Table-4.1<br />

j<br />

41<br />

(2)<br />

(3)


VOL. 2, NO. 2, March 2012 ISSN 2225-7217<br />

ARPN Journal <strong>of</strong> Science and Technology<br />

©2011-2012. All rights reserved.<br />

http://www.ejournal<strong>of</strong>science.org<br />

Table-4.1. Criteria Pair-wise comparison AHP.<br />

Cn C1 C2 C3 C4<br />

C1 1 3 1/3 1/7<br />

C2 1/3 1 1/7 1/9<br />

C3 3 7 1 1/3<br />

C4 7 9 3 1<br />

Step 3: Find Eigenvector and Eigen-value <strong>of</strong> the criterion.<br />

Eigenvector and eigenvalue are obtained <strong>using</strong> equation (1) and (2).<br />

For example the calculation <strong>of</strong> weights criteria is:<br />

Eigenvector, A ij =<br />

( 1×<br />

3×<br />

1/<br />

3×<br />

1/<br />

7)<br />

Table-4.2. Eigenvector and Eigen-value <strong>of</strong> criterion.<br />

Cn C1 C2 C3 C4 ( ) n 1/<br />

1 × ...× c A n<br />

ij<br />

i<br />

C1 1 3 1/3 1/7 3/5 0.0989 4.0596<br />

C2 1/3 1 1/7 1/9 1/4 0.0434 4.1489<br />

C3 3 7 1 1/3 1 5/8 0.2616 4.0534<br />

C4 7 9 3 1 3 5/7 0.5962 4.1314<br />

Total 6 2/9 1 16.3943<br />

1/<br />

4<br />

=<br />

0.<br />

09889<br />

2<br />

6<br />

9<br />

The eigenvector <strong>of</strong> each criterion is computed as the<br />

example given.<br />

To obtain the consistency ratio (CR), the calculation <strong>of</strong><br />

Eigen-value is needed as follows:<br />

λ<br />

Eigen value, i<br />

( 1×<br />

0.<br />

098856 + 3×<br />

0.<br />

043368 + 1/<br />

3×<br />

0.<br />

261556 + 1/<br />

7 × 0.<br />

596217)<br />

=<br />

0.<br />

098859<br />

= 4.<br />

05956<br />

Next, calculate the consistency index (CI) <strong>using</strong> equation<br />

(3).<br />

⎛16.<br />

3948 ⎞<br />

⎜ − 4⎟<br />

Consistency test, CI = ⎝ 4 ⎠<br />

= 0.<br />

03285<br />

3<br />

The calculation <strong>of</strong> Consistency Ratio (CR) is 0.0365 by<br />

equation (4). Thus, the judgment is acceptable since CR is<br />

less than 0.1.<br />

Step 4 : Compute the eigenvector and Eigen-value <strong>of</strong><br />

alternatives pair-wise measurement and CR. The<br />

alternatives Table are illustrated as Table-4.3<br />

The calculations <strong>of</strong> the eigenvector, Eigen-value and<br />

consistency ratio are computed as same as example and<br />

formula from above.<br />

c<br />

λ<br />

Table-4.3. Alternatives pair-wise comparison with<br />

respect to criteria <strong>of</strong> Car, C1.<br />

C1 A1 A2 A3 A4 A5<br />

A1 1 5 7 3 3<br />

A2 1/5 1 1/5 1/5 1/3<br />

A3 1/7 5 1 1/3 3<br />

A4 1/3 5 3 1 1<br />

A5 1/3 3 1/3 1 1<br />

Table-4.4. Eigenvector and Eigen-value <strong>of</strong> alternatives<br />

with respect to criteria, C1.<br />

1 / n<br />

C1 ( )<br />

× An<br />

ij A i<br />

A1<br />

... ×<br />

A1 3 1/6 0.4800 5.6268<br />

A2 1/3 0.0464 5.4579<br />

A3 1 0.1420 6.1851<br />

A4 1 3/8 0.2096 5.4856<br />

A5 4/5 0.1219 5.5612<br />

Column<br />

sum<br />

6 4/7 1 28.3168<br />

The CR <strong>of</strong> the matrix above is 0.1480. Thus, the judgment<br />

is acceptable since CR is less than 0.1.<br />

In addition, the weights priorities for the hierarchy <strong>of</strong><br />

alternatives with respect to each criterion are also<br />

computed as the same way. Table-4.5 is shown from the<br />

result <strong>of</strong> weights calculation for each alternative to the<br />

criterion.<br />

Step 5 : Compute the composite priority (Overall<br />

weights in the entire hierarchy).<br />

λ<br />

42


VOL. 2, NO. 2, March 2012 ISSN 2225-7217<br />

ARPN Journal <strong>of</strong> Science and Technology<br />

©2011-2012. All rights reserved.<br />

http://www.ejournal<strong>of</strong>science.org<br />

Table-4.5. Weight factors associated with road accident.<br />

C1 C2 C3 C4 Aij Weight<br />

A1 0.4800 0.1019 0.1111 0.4081 0.0989 0.3242<br />

A2 0.0464 0.2626 0.2113 0.2813 0.0434 0.2389<br />

A3 0.1420 0.1582 0.1908 0.1530 0.2616 0.1620<br />

A4 0.2096 0.4216 0.1908 0.0409 0.5962 0.1133<br />

A5 0.1219 0.0554 0.2961 0.1168 0.1615<br />

Step 6: Ranks the alternatives<br />

Based on weight, the final rank for alternatives is<br />

established in Table-4.6.<br />

Table-4.6. Ranking <strong>of</strong> weights alternatives <strong>using</strong> AHP.<br />

Alternatives <strong>Weights</strong> Rank<br />

A1 0.3242 1<br />

A2 0.2389 2<br />

A3 0.1620 3<br />

A4 0.1133 5<br />

A5 0.1615 4<br />

Table-4.6 shows the weights and ranks for all <strong>of</strong> the<br />

factors contributing to road accident in Malaysia. As a<br />

conclusion, the best factors which <strong>of</strong>ten lead to accident<br />

are ‘driving faster than limited speed’ and followed by<br />

‘driving carelessly’. Both <strong>of</strong> these factors are contributed<br />

from human behaviour themselves. The third ranking is<br />

‘adverse road and followed by obstructions with consider<br />

as the environment factors. Last ranking is contributed by<br />

vehicle factor itself. The poor maintenance <strong>of</strong> tyres and<br />

brakes also lead to road accident. Based on the fives<br />

causes, driving faster than limited speed contributed as<br />

much as 32.42% to road accident.<br />

5. CONCLUSIONS<br />

The purpose <strong>of</strong> this paper is to identify the perfect causes<br />

contributed to the road accident in Malaysia <strong>using</strong> the pairwise<br />

comparison method <strong>of</strong> AHP. This six-step <strong>of</strong> AHP<br />

method has successfully identified that ‘driving faster than<br />

limited speed’ has the highest weights among all <strong>of</strong> the<br />

causes which leading to road accident. Regarding the past<br />

research, it is identically prove that human behaviour<br />

themselves [13] which contribute almost 17% <strong>of</strong> human<br />

indirect causal <strong>of</strong> road accident is excessive speed. The<br />

second highest factor is driving carelessly which including<br />

failed to look and improper misjudge distance contributed<br />

about 23.89%. Next causes are adverse road and traffic<br />

condition and obstructions (i.e., animals) both contributed<br />

by 16.20% and 16.15% which also known as factors for<br />

environment consequences. Last but not least, the factors<br />

for vehicle condition, which is tyres, are brakes defect<br />

contributed <strong>of</strong> 11.33% to road accident. In conclusion, this<br />

study is hoped to help people by acknowledge the causes<br />

may lead to road accidents and the importance <strong>of</strong> taking<br />

road safety prevention. Thus, from this research it is better<br />

to extend by considering more causal and other types <strong>of</strong><br />

accident to recognize and validate the sensitivity and<br />

accuracy <strong>of</strong> AHP procedure. Besides, further research can<br />

be used to weights the factors <strong>using</strong> fuzzy approach such<br />

as fuzzy set and numbers and intuitionistic fuzzy sets.<br />

ACKNOWLEGMENT<br />

The present work is part <strong>of</strong> the Fundamental Research<br />

Grant Scheme, project number 59173. We acknowledge<br />

financial support from the Malaysian Ministry <strong>of</strong> Higher<br />

Education and University <strong>of</strong> Malaysia Terengganu.<br />

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