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Anthropometry and nutritional status as a function of energy intake in children 0 to 19 years old in Bangladesh

Nazmul Hassan and Kamaluddin Ahmad
Institute of Nutrition and Food Science, University of Dhaka, Dhaka, Bangladesh

INTRODUCTION

Nutritional status, usually measured by anthropometry, is influenced by a large number of factors, one of which, of course, is food consumption (1). Studies showing effects of dietary supplementation on growth in energy-deficient populations further support this hypothesis (2, 3). When a child's intake of food falls below the standard allowance, growth slows, and if low levels of intake persist, adult stature will be reduced. Similarly, if adults fail to meet their food requirements they lose weight. According to the malnutrition causality model this may lead to diminished ability to resist infection, to work, and to enjoy the normal satisfactions of life (4,5). This therefore implies that if one has an adequate food intake nutritional status will be satisfactory. The present study is an attempt to establish such a relationship empirically.

An increment in food intake is always associated with a concomitant increment in energy intake. Food intake therefore is quite indicative of energy intake. The present study expresses food intake in terms of energy. The anthropometric indices used include weight, height, skinfold thickness, and arm circumference.

METHODS

Data necessary for the study were collected from 50 per cent of the population in the 1981-1982 nutrition survey. This survey was conducted in 12 statistically selected rural locations in Bangladesh. The individual food intakes of a population of 2,000 were obtained through an intra-family food distribution survey. The heights, weights, skinfold thicknesses, and arm circumferences of the sample population were recorded in an anthropometric survey.

RESULTS AND DISCUSSION

Tables 1 to 5 show the relationship between per capita calorie intake and anthropometric measurement for different age and sex groups in the study. The tables reveal that an increase in calorie intake leads to an increase in average height, weight, and arm circumference of children and adolescents in different age groups. However, the rate of increase in the anthropometric indices with increased calorie intake was observed to be greater in the lower age groups. This may be because of the higher growth response to small changes in food intake in younger children.

TABLE 1. Relationship between Per Capita Energy Intake and Anthropometric Measurements in 1-3-Year-Old Children

Calorie Intake Sample
Size
Height
(cm)
Weight
(kg)
Skinfold
(mm)
Arm Circumference
(cm)
Below 400 48 70.3 7.7 7.4 12.6
400-600 15 75.4 8.6 8.6 13.0
600-800 25 75.9 9.0 7.8 13.0
800- 1,000 18 80.9 10.1 8.1 13.8
1,000-1,200 14 83.1 11.5 9.3 13.7
1,200-1,400 6 84.6 10.2 9.8 13.9
1,400 and above 4 89.1 11.9 8.2 13.8
Correlation coefficient   0.63 0.57 0.30 0.41

TABLE 2. Relationship between Per Capita Energy Intake and Anthropometric Measurements in 4-6-Year-Old Children

Calorie Intake Sample
Size
Height
(cm)
Weight
(kg)
Skinfold
(mm)
Arm Circumference
(cm)
Below 800 18 88.0 11.5 8.0 13.7
800-1,000 23 92.7 12.2 7.9 14.1
1,000-1,200 37 94.0 12.2 7.6 13.6
1,200-1,400 41 97.8 13.5 7.4 14.1
1,400-1,600 15 98.8 14.8 7.5 14.6
1,600-1,800 6 101.2 13.9 7.0 13.8
1,800 and above 11 102.0 13.4 6.6 14.2
Correlation coefficient   0.37 0.25 -0.21 0.09

TABLE 3. Relationship between Per Capita Calorie Intake and Anthropometric Measurements in 7-9-Year-Old Children

Calorie Intake Sample
Size
Height
(cm)
Weight
(kg)
Skinfold
(mm)
Arm Circumference
(cm)
Below 1,000 7 104.0 14.2 6.5 14.1
1,000-1,200 12 111.9 16.6 5.3 14.7
1,200- 1,400 32 110.8 16.9 6.0 14.8
1,400- 1,600 21 113.8 17.1 5.4 14.8
1,600-1,800 16 113.0 18.0 5.7 15.1
1,800-2,000 13 114.4 18.0 6.0 15.2
2,000-2,200 9 119.2 19.8 7.0 15.6
2,200 and above 11 116.3 18.4 4.8 14.7
Correlation coefficient   0.32 0.30 -0.08 0.16

Positive correlation was calculated between calorie intake and anthropometric measurements according to different age groups. For the 1-3-year age group the correlation coefficient between calorie intake and height was 0.63, 0.57 between calorie intake and weight, and 0.41 between calorie intake and arm circumference. For the 4-6-year age group the corresponding correlation coefficients were 0.37, 0.25, and 0.09, respectively. The coefficients for 7-9-year-olds were 0.32, 0.30, and 0.16, respectively, for each set of variables. Again, for males 10-19 years old the coefficients between calorie intake and height were 0.45, 0.47 between calorie intake and weight, and 0.48 between calorie intake and arm circumference, while for females of the same ages the corresponding coefficients were 0.31, 0.35, and 0.37, respectively.

In order to establish the relationship more rigorously, a regression was run with nutritional status (height, weight, and arm circumference) as dependent variables and calorie intake as an independent variable. Three types of functions - simple linear, semilog, and double log- were tried in an effort to explore which type of functional relationship would best explain the changes in nutritional status. Among the fitted functions, the double log model showed a good fit in all anthropometric measurements. R2 in this model was found to be the highest, and the standard error of b coefficients to be the lowest compared to all the other models used. Since the variation in nutritional status was more accurately explained by this model, the subsequent analysis was based on it.

TABLE 4. Relationship between Per Capita Calorie Intake and Anthropometric Measurements in 10-19-Year-Old Male Adolescents

Calorie Intake Sample
Size
Height
(cm)
Weight
(kg)
Skinfold
(mm)
Arm Circumference
(cm)
Below 1,600 22 129.0 24.7 5.4 16.8
1,600-1,800 23 132.8 26.9 5.4 17.0
1,800-2,000 23 134.2 26.0 5.0 17.3
2,000-2,200 12 142.9 32.7 4.7 18.4
2,200-2,400 21 137.9 29.0 4.9 17.9
2,400-2,600 11 145.2 32.1 4.9 18.8
2,600-2,800 11 149.1 35.6 5.6 19.6
2,800 and above 38 148.5 36.6 5.0 20.3
Correlation coefficient   0.45 0.47 -0.05 0.48

TABLE 5. Relationship between Per Capita Calorie Intake and Anthropometric Measurements in 10-19-Year-Old Female Adolescents

Calorie Intake Sample
Size
Height
(cm)
Weight
(kg)
Skinfold
(mm)
Arm Circumference
(cm)
Below 1,400 31 132.7 27.4 7.2 17.8
1,400-1,600 27 136.1 29.3 6.0 18.3
1,600-1,800 20 134.9 29.0 7.8 18.6
1,800-2,000 15 1 37.8 30.3 7.2 18.7
2,000-2,200 20 141.1 34.0 7.9 20.1
2,200-2,400 19 142.4 34.2 7.0 19.6
2,400-2,600 7 146.1 38.1 8.8 21.3
2,600 and above 22 145.0 37.5 8.8 21.2
Correlation coefficient   0.31 0.35 0.17 0.37

A double log function may be expressed:

Y = aXb or
logY= log a+b logX

where Y is the various indices of nutritional status (height, weight, and arm circumference) and X is calorie intake.

The regression coefficients, standard error, and the coefficient of determination of the fitted model for the various indices of nutritional status are shown in table 6. It appears that about 58 per cent of the variation in weight,

63 per cent of the variation in height, and 46 per cent of the change in arm circumference were explained by calorie intake. The regression coefficient for all anthropometric indicators studied was found to be positive and highly significant at the 5 per cent level. The b coefficient in weight suggests that an increase of 1 per cent in calorie intake resulted in an increase of about 0.72 per cent in weight. About 0.31 per cent change in height was associated with a unit change in calorie intake, while the corresponding change was 0.25 per cent for arm circumference. The negative value of the constant (a) in the case of weight and a very low positive value for arm circumference could perhaps be attributed to the very low calorie intake of the study population compared to their requirement.

TABLE 6. Regression Coefficient (b) and Coefficient of Determination (R2) for Different Indices of Nutritional Status with Energy Intake

Index Constant
(a)
b Coefficient R2
Weight -0.9184 0.7235* 0.58
(0.1635)  
Height 1.0959 0.3127* 0.63
(0.0639)  
Arm circumference 0.4351 0.2562* 0.46
(0.7303)  

Figures in parentheses indicate standard error.
*Significant at 5 per cent level.

In order to examine the respective effect of protein vs. calories on growth, a multiple regression was run with different indices of nutritional status as dependent variables and energy and protein intake as independent variables. The fitted model then became:

Y = aX1 b1 X2b2 or
log Y = log a + b1 log X1 + b2 log X2

where X1 and X2 represent energy and protein intakes, respectively. The results are shown in table 7.

The results suggest positive and a much higher contribution of energy to weight, health, and arm circumference compared to protein. A unit change in energy intake was associated with 0.71 per cent change in weight, 0.31 per cent in height, and 0.27 per cent in arm circumference compared to an insignificant contribution of protein to growth. Such a low effect of protein might be because dietary protein is converted to energy, indicating that with the energy-deficient diets in Bangladesh it is energy and not protein that determines growth.

Except for the 1-3-year age group, skinfold thickness showed an irregular trend with calorie intake. The correlation coefficient was found to be negative, ranging between - 0.05 and - 0.21 for different age groups. In the 1-3-year-old children, however, the relationship was the reverse, and the corresponding correlation coefficient was positive (0.30), indicating that skinfold thickness is sensitive to calorie intake in this age group.

However, the same exercise with other age groups in the population, i.e., those above 19 years, showed no regular trend. Height, weight, skinfold thickness, and arm circumference became more or less stable as adolescents moved to adulthood.

Energy is a prime requisite for body function and growth. When the diet is deficient in energy, the body must meet its energy need for obligatory functions by slowing down its growth process. The above study demonstrates that, under the dietary circumstances in Bangladesh, it is the level of energy intake that limits growth.

TABLE 7. Regression Coefficients (b) and Coefficient of Determination (R2) for Different Indices of Nutritional Status with Energy and Protein Intake

Index Constant (a)

b Coefficients

R2
b1(calories) b2(protein)
Weight -0.9064 0.7161 * 0.0073 ** 0.58
(0.0655) (0.0627)
Height 1.1062 0.3064* 0.0063** 0.63
(0.0256) (0.0245)
Arm circumference 0.4047 0.2749* 0.0186* 0.46
(0.0292) (0.0280)

Figures in parentheses indicate standard error.
* Significant at 5 per cent level.
** Insignificant at 5 per cent level.

ACKNOWLEDGEMENTS

The authors are grateful to the Ford Foundation for its financial assistance in performing this study. They also thank all the members of this Institute for their cooperation.

REFERENCES

1. L. Taylor, "Research Directions in Income Distribution, Nutrition and Economics of Food," Food Res Institute Stud., 16: 29 (1973).

2. R. Martorell, A. Lechtig, C. Yarbrough, H. Delgado, and R. E, Klein, "Energy Intake and Growth in an Energy Deficient Population," Ecol. Food Nutr., 7: 147 (1978).

3. C. Gopalan, M. C. Swaminathan, V. K. K. Kumari, and K. Vijayaraghavan, "Effect of Calorie Supplementation on Growth of Undernourished Children," Amer. J. Clin. Nutr., 26: 563 (1973).

4. R. Karim and F. J. Levinson, "Socio-economic Constraints in Improving Nutritional Status in Bangladesh," Proceedings of the Third Bangladesh Nutrition Seminar, 1979.

5. N, S. Scrimshaw, C. E, Taylor, and J. E. Gordon, Interactions of Nutrition and Infection, World Health Organization Monograph Series, No. 57 (WHO, Geneva, 1968).


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