

ORIGINAL ARTICLE 

Year : 2016  Volume
: 8
 Issue : 1  Page : 5657 


Age estimation using intraoral periapical radiographs
Pooja S Rajpal^{1}, Vasavi Krishnamurthy^{1}, Sandeep S Pagare^{1}, Geeta D Sachdev^{2}
^{1} Department of Oral Medicine and Radiology, Dr. D.Y Patil Dental College and Hospital, Navi Mumbai, Maharashtra, India ^{2} Department of Oral and Maxilloafacial Pathology, Maharana Pratap Dental College and Hospital, Kanpur, Uttar Pradesh, India
Date of Web Publication  18Feb2016 
Correspondence Address: Pooja S Rajpal B.3 Sudhama Sadan, Dr. Rajendra Prasad Road, Mulund West, Mumbai  400 080, Maharashtra India
Source of Support: None, Conflict of Interest: None  Check 
DOI: 10.4103/09751475.176955
Abstract   
Context: Changes in the size of dental pulp caused by the apposition of secondary dentin and occlusal wear are morphometric parameters for estimating age. Aim: To estimate the accuracy of age evaluation by Kvaal's method and the effect of occlusal wear on age using digital intraoral periapical radiographs in a subset of the Indian population. Materials and Methods: A total of 300 teeth were radiographically evaluated using intraoral periapical digital radiographs from 50 adult patients. A few modifications were made in the design of the study compared to the original Kvaal's method. The radiographs of three teeth from each jaw were taken and morphometric measurements in ratios were analyzed, which included the pulp length to tooth length (X_{1}), pulp length to root length (X_{2}), pulp width to root widths at three defined levels (X_{3}), and tooth length to root length (X_{4}). Statistical Analysis: The Pearson productmoment correlation coefficient (PCC) between age and the morphological variables showed that among them X_{1}, X_{2}, and X_{3}were statistically significant but not the tooth root length ratio (X_{4}). Conclusions: The ratios X_{1}, X_{2}, and X_{3}were good indicators of age and hence a multiple linear regression model for age estimation was derived using these three variables. However, it was found that X_{4}was not a good indicator of age estimation in said population. Keywords: Age estimation, dental radiographs, noninvasive, pulpal reduction, secondary dentin
How to cite this article: Rajpal PS, Krishnamurthy V, Pagare SS, Sachdev GD. Age estimation using intraoral periapical radiographs. J Forensic Dent Sci 2016;8:567 
How to cite this URL: Rajpal PS, Krishnamurthy V, Pagare SS, Sachdev GD. Age estimation using intraoral periapical radiographs. J Forensic Dent Sci [serial online] 2016 [cited 2020 Feb 25];8:567. Available from: http://www.jfds.org/text.asp?2016/8/1/56/176955 
Introduction   
Developmental changes and regressive changes of the tooth have been related to chronological age in adult and subadult populations.^{[1],[2]}
The underlying concept of the study was that pulpal reduction caused by apposition of secondary dentin and occlusal tooth wear are used as morphometric parameters in estimating age.^{[3],[4]}
The timing of the secondary dentin formation is fit by a curved line rather than a straight line with underlying chronological differences. Hence, there is a need for research to provide sufficient data for age estimation.^{[5]}
The aim was thus to estimate the accuracy of age evaluation by the analysis of measurements of dental pulp and effects of occlusal wear using digital intraoral periapical radiographs in a subset of the Indian population.
Materials and Methods   
Kvaal et al. in 1995^{[6]} reported a method that allows age estimation based on the morphological measurements of twodimensional radiographic features of individual teeth. The measurements include comparisons of pulp length and tooth length (X_{1}), pulp length and root length (X_{2}), pulp and root widths at three defined levels (X_{3}) and tooth length and root length (X_{4}). Our study of age estimation was based on the concept as given by Kvaal et al.,^{[6]} although a few changes in the study design were made to assess whether the accuracy of age estimation can be influenced.
50 patients, ages 1557 years old and each with known chronological age, were randomly selected irrespective of their religion or gender [Table 1]. Each patient's chronological age was noted after verifying his/her respective identity proof. Informed consent was obtained from all the patients. The institutional ethical committee approved the protocol of this study.
Six teeth were selected for each patient: One maxillary central incisor, one maxillary lateral incisor, one maxillary second premolar, one mandibular central incisor, one mandibular lateral incisor, and one mandibular second premolar. The teeth were selected from the right or the left side randomly.^{[6]} The examined teeth had to be in normal functional occlusion and free from any manifestations of traumatic results. Furthermore, teeth with fillings, crowns, and carious lesions were excluded from evaluation. Teeth with pathologies in the apical bone, and rotated or endodontically treated teeth were also excluded.
Highquality digital intraoral periapical radiographs with respect to contrast and angulation were made at an exposure of 10 mA and 70 kVp using the Satelec Xmind intraoral xray machine (Acteon Company, Italy) and the Kodak RVG 5000 digital radiography system (Eastman Kodak Company, Rochester, NY). Paralleling technique was used, employing the Rinn XCPDS positioning device (Dentsply International Inc. USA). All radiographs were obtained in DICOM format and analyzed using Kodak Dental Imaging Software Windows v6.0.1 software, (Eastman Kodak Company, Rochester, NY) which gave a digital quantification of measurements between any two reference points with a resolution of ≥ 14 lp/mm.
The following measurements were then made from the radiographs using the Kodak RVG 5000 digital radiography system on all six teeth from each patient: [Figure 1]  Figure 1: Diagram showing measurements: Tooth length (T); Pulp length (P); Root length (R); Root and pulp width at the cementoenamel junction (CEJ) (W_{1}); Root and pulp width midway between CEJ and apex (W_{2}); Root and pulp width at apex (W3)
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 The maximum tooth length—from the occlusal surface to the apex of the tooth (T)
 The pulp length—from the highest pulp horn to the radiographic apex (P)
 The root length on the mesial surface—from the cementoenamel junction (CEJ) to the root apex (R),
 The root and pulp width at three levels—the levels being at the CEJ (W_{1}), at the midroot level (W_{2}), and the apex of the root (W_{3}); then a mean width was derived.
The following ratios were then calculated from the above measurements:
 The ratio between the lengths of the pulp and the tooth (X_{1})
 The ratio between the lengths of the pulp and the root (X_{2})
 The ratio between the mean widths of the pulp and the root (X_{3})
 The ratio between the lengths of the tooth and the root (X_{4}).
The ratios of measurements were used rather than the measurements directly in the analysis in order to reduce the effect of a possible variation between the magnification and angulations of the radiographs.^{[6]}
A single observer carried out all the measurements. To test the intraobserver reproducibility, a random sample of 30 radiographs was reexamined after a week.
All four morphological ratios X_{1}, X_{2}, X_{3}, and X_{4} were used as variables for age estimation in the statistical analysis. The Pearson productmoment correlation coefficient (PCC) was evaluated between chronological age and the predictive variables. Multiple regression analysis was then made, employing age as the dependent variable and the predictive variables as the independent variables. Besides evaluating the age using measurements from all six teeth, we also evaluated separate predictions restricted exclusively to either the maxillary or mandibular teeth.
Results   
Patients were selected from the age group of 1557 years, with a mean age of 34.9 years. The patients included 27 males and 23 females [Table 1].
PCC between age and the morphological variables were significant except for X_{4} [Table 2]. The correlation coefficient between age and tooth root length ratio was poor with the P value of 0.8973 showing less significance, indicating that occlusal wear is not well correlated with age.
From the calculated mean values, standard deviation (SD) and standard error of mean (SEM) between the chronological age and the predicted age were determined, as presented in [Table 3].
[Figure 2],[Figure 3] and [Figure 4] show the scatterplot diagrams between the chronological age and the predicted age when all six teeth, three maxillary teeth and three mandibular teeth, were used respectively.  Figure 2: Plots of observed age against the predicted age using the regression model for all six teeth
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 Figure 3: Plots of observed age against the predicted age using the regression model for three maxillary teeth
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 Figure 4: Plots of observed age against the predicted age using the regression model for three mandibular teeth
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The relationship between these variables and the dependent variable could be expressed as Y = A + B_{1} X _{1} + B_{2} X _{2} + B_{3} X _{3}+….B_{n}X_{n} + E.
Where Y = predictive dependent variable value
A = Value of Y when all X s are zero
X_{1}, X_{2,} X_{3} = Independent variables
B = Coefficients corresponding to the independent variables
n = The number of independent variables
E = An error term
The predictive variables X_{1}, X_{2}, and X_{3} were used as an input dataset in the multiple regression analysis, yielding the following regression formulas. It should be noted that X_{4} was not included in the multiple regression analysis, as it did not correlate significantly with age [Table 4] and [Table 5]  Table 4: Multiple regression analysis predicting chronological age from chosen predictors
Click here to view  .
Equation 1: When all six teeth were considered together
Age = 161.04 X _{1}+ 28.30 X _{2}+ 191.59 X _{3} + 236.98 (+/6.42)
Where X_{1}, X_{2}, and X_{3} are the mean values
The coefficient of determination (R^{2}) for all six teeth was 0.7381, with a standard error of estimate of 6.42 years (F = 43.272).
F: F Statistic
Analysis was done for only the maxillary teeth and the regression equation obtained was as follows:
Equation 2:
Age = 175.18 X _{1}+8.85 X _{2} + 127.96 X _{3} + 211.89(+/7.31)
Where X_{1}, X_{2}, and X_{3} are the mean values
The coefficient of determination (R^{2}) for only maxillary teeth was 0.6608, with a standard error of estimate of 7.3 years (F = 29.87).
Analysis was done for only the mandibular teeth and the regression equation obtained was as follows:
Equation 3:
Age = 167.89 X _{1}+ 51.55 X _{2}+ 151.32 X _{3} + 265.60 (+/7.85)
Where X_{1}, X_{2}, and X_{3} are the mean values
The coefficient of determination (R^{2}) for only mandibular teeth was 0.6088, with a standard error of estimate of 7.8 years (F = 23.865).
A higher correlation coefficient was obtained when all the six teeth were included.
Discussion   
Dental age estimation requires the use of morphologic, radiographic, histological, and biochemical methods to estimate agedependent changes in teeth. For age estimation, different methods are available; however, invasive methods using extracted teeth, ribs, and femurs cannot be used in living individuals. Assessment of sexual and skeletal maturation, radiological examination of bones, and also clinical and radiological examination of the dentition are noninvasive ways to determine age. Dental age estimation can be based on different properties of the dentition. Age estimation methods employ various forms of tooth modification, including tooth wear,^{[7],[8]} root dentin transparency,^{[9],[10]} tooth cementum annulation,^{[11]} racemization of aspartic acid,^{[12]} and apposition of secondary dentin.^{[6],[13]}
Gottlieb was the first person to correlate changes in dentition with age.^{[14]} In 1925, Bodeckar also established that the apposition of the secondary dentin was correlated with age.^{[15]} The secondary dentin is laid down by the odontoblasts throughout a person's life, causing a reduction in the size of the pulpal cavity.^{[16]} Secondary dentin deposition was introduced for age estimation in the method by Gustafson, so that secondary dentin was one of the parameters in addition to attrition, periodontal recession, cementum apposition, apical translucency, and external root resorption.^{[17]}
Presently, there is no evidence that the process of secondary dentin formation occurs in a linear manner, or that every age group needs the same time span to present itself with a defined amount of secondary dentin. Although linear regression is widely used in forensics to provide the estimate of the measurement, for instance the age at death or the living stature, it should be kept in mind that human growth is not a linear process.^{[18]} The quality of secondary dentin deposition is also influenced by factors like race, ethnicity, diet, and lifestyle. Authors have highlighted the need for populationspecific formulas due to differences in ethnicity to achieve precise and accurate results.^{[19],[20],[21]}
A study of radiographs of teeth is a nondestructive simple method to obtain information and is a technique used daily in dental practice. The advent of digital radiography has increased the quality of the images as also the ease of measurements and maintenance of records. The accuracy of digital method has been proven in intraoral radiography.^{[22]} In the present study, the selection of the dental parameters used for age assessment was based on their implementation in dental practice and on their reproducibility.
This study was based on the concept established by Kvaal et al.^{[6]} Reviewing the literature, we found that age estimation using Kvaal's method showed varied results, some underestimating the exact age by approximately 30 years, whereas some were as close as 89 years.^{[18],[23]} Hence, we designed a study with a few modifications. Multirooted teeth and canines have not been good predictors for the determination of age.^{[6],[23]} Thus, we selected the maxillary central incisor, maxillary lateral incisor, maxillary second premolar, mandibular central incisor, mandibular lateral incisor, and mandibular second premolar for determining age for our study. In addition, the pulp root width was measured at three different levels, namely at the CEJ, at the midroot level, and at the apex. Correlation coefficients for X_{1}, X_{2}, and X_{3} were statistically significant, indicating that the ratios decrease with increasing age.
However, the correlation coefficient for X_{4} was poor for all types of teeth, with the P value of 0.8973, showing less significance. A possible explanation could be that the whole length of the tooth was measured instead of only the crown, which has been shown to be strongly correlated with age.^{[24]}
Statistically significant values were noted when maxillary or mandibular teeth were used alone. As in other studies, a higher correlation coefficient was obtained when all the six teeth were included, indicating that the more the information gained from the patient, the greater are the chances of an accurate age estimation; in addition, it would also reduce the effect of unusual anatomy of any one tooth.
In the present study, X_{1} showed the strongest correlation compared to the width ratios as depicted in the study conducted by Kvaal et al.^{[6]}
A study conducted using conventional orthopantomograms ^{[18]} using the equations of Kvaal et al. has shown a mean underestimation of age ranging 3847 years when three to six teeth were included, whereas a study done on digital orthopantomograms ^{[23]} showed an estimation of ± 8.3 years in an Indian population. Patil et al. concluded a standard error of estimate of 6.5 years with a modified Kvaal's formula on a sample of the Indian population.^{[19]}
The accuracy of age estimation in this study was ± 6.42 years when all six teeth were included. The better accuracy may be due to the better resolution of digital intraoral periapical radiographs compared to orthopantomograms and also because of the exclusion of multirooted teeth and canines. Furthermore, we employed the paralleling technique, which helps in reducing angulation and technique errors and has better reproducibility.
Some authors ^{[18]} have indicated an inapplicability of the regression equations of Kvaal et al.^{[6]} and Pawensky et al.^{[13]} in younger populations. Our results, however, differ, as we could estimate the age in a population ranging 1557 years old with an overall accuracy of ± 6.47.8 years with the design employed in our study using the Kvaal's method. From this study, we have derived regression equations for age estimation in the Indian population.
It is also important to emphasize that any methodological approach to age assessment of a living individual establishes the physiological age, and that sexual, dental, or skeletal development is representative of the overall physical maturity and not chronological age.^{[25],[26]} A careful approach to age determination is necessary, taking into consideration the influence of pathological conditions, ethnicity and gender variation. Therefore, comprehensive approaches to age estimation, which considers multiple maturity indicators, are superior to those which use non comprehensive methods.^{[25],[27]}
Conclusion   
We conclude that the ratios X_{1}, X_{2}, and X_{3} are good indicators of age, while X_{4} is not correlated with age estimation in said population. According to the authors, the results of this study indicate that Kvaal's method is a reliable method to estimate age in both young and older populations. With a few modifications of Kvaal's method, we could estimate age with a standard error of estimate of ± 6.47.8 years in a sample of the Indian population. Only limited conclusions can be drawn from a single study. Because of the small sample size of this study, we are conservative in our interpretation of the results. However, further studies can be carried out using the regression formulas derived in this study.
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[Figure 1], [Figure 2], [Figure 3], [Figure 4]
[Table 1], [Table 2], [Table 3], [Table 4], [Table 5]
