lab exercise 2 anthropometric assessment -...
TRANSCRIPT
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NUT 112: Lab 1 2012
Student name: Dana Shintani
Lab Exercise 2
Anthropometric Assessment (154 points)
Introduction
Nutritional anthropometry refers to the measurement of body weight and dimensions, and the subsequent
interpretation of the measurements in relation to appropriate reference data. A broad range of anthropometric
techniques used for assessing adults and children will be described in class, lab (this week and next), and the
suggested reading material. Linear growth is measured as supine (recumbent) length in children less than two
years of age and as stature (standing height) in older children and adults. By the end of this exercise, you will:
1. Plot anthropometric data from individual children and interpret their patterns of growth
2. Calculate Z-scores, percent median and percentiles from anthropometric data, both “manually” and
by using a computer program.
3. Observe a demonstration of measurements of weight, length, and head circumference of children,
using standard procedures.
4. Measure the weights and heights of adults and evaluate the within-observer and between-observer
error of the measurement.
1. Use the data in the following table to complete this set of questions. Plot the data on the
accompanying WHO growth chart for both children.
a. Using the WHO Growth Charts, plot the following data on the appropriate chart. Multiple
children can be plotted on the same chart. Be sure to label which plots correspond to which
child. (45 points)
Weight-for-age for Jordan, Hillary & Laura
Length-for-age for Jordan, Hillary & Laura
Weight-for-length for Jordan, Hillary & Laura
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NUT 112: Lab 1 2012
Student name: Lab TA:
Table 1. Weight and length measurements for three children
Age (mo)
Hillary (female) Jordan (male) Laura (female)
Weight (kg) Length (cm) Weight (kg) Length (cm) Weight (kg) Length (cm)
1 --- --- 4.7 54.9 3.9 55.2
2 5.8 61.0 5.7 58.4 -- --
3 6.9 63.4 6.6 61.1 -- --
4 7.5 66.7 --- --- -- --
5 8.4 67.3 7.9 66.1 -- --
6 8.5 70.5 8.4 67.4 -- --
7 8.8 70.8 8.5 68.9 7.5 63.1
8 9.4 72.1 8.6 69.2 -- --
10 9.6 75.9 8.5 70.7 -- --
12 10.1 80.0 8.8 73.2 11.2 75.9
15 11.1 81.9 --- --- -- --
18 12.3 84.4 9.6 76.0 -- --
19 -- -- -- -- 13.8 80.9
24 -- -- -- -- 17.3 95.3
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NUT 112: Lab 1 2012
Student name: Lab TA:
b. Interpret these plots. Indicate whether you think the growth pattern is normal or possibly indicative of
some problem. Provide at least one complete sentence for each plot: (10 points)
Weight-for-age, Hillary:
Hilary’s growth pattern is normal; she remains in between the 85th
and the 97th
percentile
Weight-for-age, Jordan:
Jordan’s growth pattern is normal; he remains in the 50th
percentile
Length-for-age, Hillary:
Hilary’s growth pattern is normal; fluctuates between 85
th and 97
th percentile but normalizes as she ages
Weight-for-length, Jordan:
Jordan’s growth pattern is normal; he remains in the 50th
percentile
Weight-for-length, Laura
Laura’s growth pattern is possibly indicative of some problem she goes from the 3rd
to 85th
to 97th
percentile and may be at risk for overweight obesity issues
c. Using the WHO Growth Standards tables, calculate Z-scores for weight-for-age, length-for-age, and
weight-for-length for Jordan at 6 and 18 months age. The simplified formula to calculate z-scores is:
Use the attached tables to determine the appropriate median value and standard deviation to use.
Record the results in Table 3. WHO has used a more sophisticated formula to estimate their z-score
values based on a growth curve smoothing method. Use the WHO Anthro software to calculate z-
scores and compare them to your hand-calculated values. Use the WHO cut-offs below to interpret
your results in Table 3.
Table 2: Interpretation of anthropometric indicators in children
Indicator interpretation
Z-score cut-points Height-for-age Weight for age Weight-for-height BMI-for-age
<-3 Severely stunted Severely underweight Severely wasted N/A
< -2 SD and > -3 SD Moderately stunted Moderately underweight Moderately wasted N/A
>-2 SD and <+2 SD
Normal height
Normal weight Normal weight-
for-height
Normal BMI-
for-age
> + 2 SD N/A Overweight N/A Overweight
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NUT 112: Lab 1 2012
Student name: Lab TA:
Table 3 - Interpretation of anthropometric data – Jordan (male) (32 points)
Age = 6 months Age = 18 months Copy values from Table 5
Weight =8.4 kg
Length =67.4
cm
Copy values from Table 5
Weight =9.6 kg
Length =76.0 cm Calculation Answer Calculation Answer
Weight-for-age z-score: (8.4/7.9540)^0.1257-1/(0.1257*0.10958)
0.52
Weight-for-age z-score: (9.6/10.9385)^0.0211-
1/(0.0211*0.11119) -1.17
Interpretation: Normal
Interpretation: Normal
Weight-for-age z-score
(from WHO Anthro)
0.28 Weight-for-age z-score
(from WHO Anthro)
-1.36
Length-for-age z-score (67.4/67.6236)^1-
1/(1*0.03165) -0.10
Length-for-age z-score (76/82.2587)^1-1/(1*0.03279)
-2.32
Interpretation: Normal
Interpretation: Moderately stunted
Length-for-age z-score
(from WHO Anthro)
-0.52 Length-for-age z-score
(from WHO Anthro)
-2.68
Weight-for-Length z-
score
(8.4/7.7370)^-0.3521-1/(-0.3521*0.08212
0.99 Weight-for-Length z-
score
(9.6/9.7033)^-0.3521-1/(-0.3521*0.08307)
-0.13
Interpretation: Normal
Interpretation: Normal
Weight-for-Length z- score (from WHO
Anthro)
0.85 Weight-for-Length z- score (from WHO
Anthro)
-0.13
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NUT 112: Lab 1 2012
Student name: Lab TA:
d. Using the growth charts that you plotted, indicate the percentile for weight-for-age
for Jordan at 6 and 18 months. Record the results in Table 5. Note: if the
measurement falls between two of the percentiles provided on the charts, indicate the
percentile range. Use the following classification scheme to interpret these results:
Table 4: Interpretation of child growth percentiles
Percentile
Interpretation
< 3% Malnutrition (underweight, stunted, wasted)
> 97% Overweight (weight-for-height z-score) Above normal limits (weight, height)
Table 5: Interpretation of Jordan’s weight for age percentiles (10 points)
Age = 6 months Age = 18 months
Weight-for-age percentile: 50th to 85th
Weight-for-age percentile: 3rd to 15th
Interpretation: Normal
Interpretation: Normal
Weight-for-age percentile
(from WHO Anthro)
61st Weight-for-age percentile
(from WHO Anthro)
8.6th
e. Based on what you’ve learned in lecture and lab, list at least 3 differences between
the WHO growth standards and the NCHS/CDC growth references. (3 points)
CDC - Data for well-defined population grouped together - What is - Little data on very young infants WHO - Data on a selected population - What should be - International
f. Shekhar is a 10 month old infant living in India. He has a length-for-age Z-
score of -0.5 and a weight-for-length Z-score of -2.3. (4 points)
Is he most likely acutely or chronically malnourished? Explain your answer.
He is most likely acutely malnourished. His length for age is normal; however, his weight for length tells us he is moderately wasted
What is a possible cause of his condition? Not eating sufficiently to accommodate his growth in height
NUT 112: Lab 1 2012
Student name: Lab TA:
g. Bibata is 22 months old and lives in Burkina Faso, West Africa. She has a length-for-
age Z-score of -2.5 and a weight-for-length Z-score of -0.8. (4 points)
Is she most likely acutely or chronically malnourished? Explain your answer.
She is most likely acutely malnourished. Her length for age Z score is -2.5 which means she is moderately stunted, however, her weight for length is normal
What are two possible causes of her condition?
Not eating the proper nutrients and not eating sufficiently
h. Rajesh is an 18 month old boy and lives in rural Nepal. His weight-for-length z-score over the
past 4 months is shown here: (4 points)
Age (mo) Weight-for-length z-score
15 -0.8
16 -0.9
17 -1.9
18 -1.3
Is Rajesh malnourished?
No
Is Rajesh’s growth trajectory as expected? Explain your answer.
No, his growth trajectory is not as expected because of the drop in Z score at 18 months
Do you have any concerns about his growth? Would you recommend continued
growth monitoring for Rajesh?
His Z score decreases at 18 mo which is concerning. It would be recommended to continue growth monitoring
i. A question nutritionists are commonly asked is: “We see that adults are different heights in
different countries. How can we use the same growth standards for children across countries?
Don’t genetic differences explain these differences in height?” What is the answer to this
question? (2 points)
Can use the same growth standards for children across countries if measurements are made for both individuals and populations
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NUT 112: Lab 1 2012
Student name: Lab TA:
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2. Break into small groups and to measure weight and height. Practice measuring values of at
least 3 other people. RECORD AND SAVE THE MEASUREMENTS of your own weight
and height for future labs in which you will use this information (Record this on another
sheet of paper in addition to this lab report). (9 points)
Table 6: Height measurements of your small group members
Student 1
Student 2
Student 3
Height (cm):
measurement 1
167.5cm 159.5 cm 158.7cm
Height (cm):
measurement 2
167.3cm 159.7cm 158.6cm
Mean 167.4cm 159.6cm 158.7cm
3. Standardization exercise: You are the head dietician at a large hospital and have 6 new interns.
You have trained them in how to measure the height of patients. Now, you are testing them to see how
accurate and precise they actually are. Four nurses act as the subjects being measured by your interns.
All interns measured the height of each of the subjects one time. Subsequently, the interns then
measured each of the subjects a second time, without access to the first set of results. You also
measured each of the subjects twice. Because you are an experienced anthropometrist, you will act as
the “gold standard” to which the accuracy and precision of your interns is compared. See Table 1 for
the raw data that you and your interns recorded.
You are interested in determining how valid, accurate and precise your interns are. Precision is related
to how similar each intern’s measurements are to each other. Highly precise interns will have very
little variability between their two measurements on each subject. Accuracy is related to how close
each intern’s measurements are to the ‘gold standard’ trainer’s measurements. Highly accurate interns
will have measurements that have very little variability on average from the trainer’s measurements.
Validity is related to accuracy, precision and as well as bias. Interns that measure consistently
differently than the trainer—nearly always higher or nearly always lower—display bias in their
measurements.
NUT 112: Lab 1 2012
Student name: Lab TA:
Table 7: Height measurements for four subjects by group of new interns
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Intern
Subject
1
Measurement
2
Measurement
3
Measurement
4
Measurement
1 2 1 2 1 2 1 2
A. Sam
180.9
181.1
156.4
155.9
165.9
165.9
171.6
171.8
B. Lucy
180.9
181.3
156.1
156.1
166.0
165.9
172.1
171.8
C. Britney
181.6
181.1
156.0
155.6
166.1
165.7
171.8
171.7
D. Ella
181.0
180.9
155.3
156.0
166.2
165.7
171.7
171.6
E. William
180.4
180.5
156.8
155.8
165.7
165.6
171.5
171.5
F. Catherine
181.2
180.7
156.3
156.2
166.1
165.6
171.5
171.7
Supervisor (Head dietician)
181.5
181.2
156.4
156.1
166.0
166.0
171.8
171.6
NUT 112: Lab 1 2012
Student name: Lab TA:
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a. Calculate the measurement error indicators for Intern 1 (Sam) using Table 8 and the
instructions below.
Step 1. Calculate the difference (d) between Measurement 1 and 2 for Sam’s measurements of
each subject, including the sign (- or +), and record this information in Table 2. Note the sign
in the column labeled “sign 1”.
Step 2: Square the difference for each subject calculated in step 1 and record in the column
labeled “d2"
. Calculate the sum of all the squared differences at the bottom of the column (This
is Σd2).
Step 3: At the bottom of the column labeled “sign”, enter the sum of the most frequently
occurring sign as a fraction of the total number of non-zero signs (e.g., if 3 out of 4 signs are
positive, then enter “3/4 +”; if 1 sign is positive, one sign is zero, and 2 signs are negative, then
enter “2/3 -”).
Step 4: In column O (for Observer), enter the sum of Sam’s measurements 1 and 2 for each
subject.
Step 5: In column S (for Supervisor), enter the sum of your measurements 1 and 2 for each
subject.
Step 6: In column D, enter the difference (O - S ) between the sum of Sam’s measurements and
the sum of your measurements for each subject. Note the sign in the column labeled “sign 2”.
Step 7: Square the difference (O - S) for each subject and record these differences in the
column labeled “D2 ”. Sum the squares at the bottom of the column (this is ΣD
2).
Step 8: As in step 3, sum up the signs in column “sign 2” and enter the fraction at the bottom of
the column.
Step 9: Enter Σd2, signs 1, ΣD
2, and signs 2 on the summary sheet (Table 9). Note: the Σd
2,
signs 1, ΣD2, and signs 2 for the other interns have been calculated for you, and are already
recorded on Table 4.
NUT 112: Lab 1 2012
Student name: Lab TA:
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Table 8: Measurement error calculations for Sam (10 points)
Within-observer error
Between-observer error
Subject
Measure 1
Measure 2
d (1-
2) d2 (1-
2)2
Sign 1
(+ or -)
Observer
Supervisor
D
(O-S) D2 (O-
D)2
Sign 2
( + or - )
1
180.9
181.1 0.20 0.04 - 362.0 362.7 0.70 0.49 -
2 156.4 155.9 0.50 0.25 + 312.3 312.5 0.20 0.04 -
3 165.9 165.9 0 0 n/a 331.8 332.0 0.20 0.04 -
4 171.6 171.8 0.20 0.04 - 343.4 343.4 0 0 n/a
Sum 0.33 2/3- -0.57 3/3-
NUT 112: Lab 1 2012
Student name: Lab TA:
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b. In Table 9, evaluate each intern’s performance, answering the following 4 criteria for each
intern, and record your evaluations in Table 4 in the "Comments/Evaluation" column. Use the
following criteria to help you complete the table and answer the subsequent questions:
Was the intern precise?
o Σd2 is inversely related to precision.
o Using the assumption that the supervisor’s precision is acceptable, a trainee's Σd2
should be no more than two times the supervisor's Σd
2.
Was the intern accurate?
o ΣD2
is inversely related to accuracy. o Ideally, this value should be equal to zero. o In practice, accuracy is considered acceptable if the value for ΣD
2 is no more than three times
the supervisor's Σd2
Was the intern’s ΣD
2 larger than his/her Σd
2 or does the data need to be reexamined and
recalculated? o An observer's ΣD
2 is generally larger than his or her Σd
2. If this is not the case, the data should
be reexamined and recalculated.
Was there systematic bias between the intern’s 2 measurements or b/t the intern and the head
dietitian?
o There should be about as many "+" signs as there are "-" signs.
o If they are not approximately the same under “signs 1", there is probably some consistent difference b/t measurements 1 and 2 for the intern.
o If they are not similar under “signs 2", there is probably a systematic bias between the
intern and the head dietician.
o In either case, the observer should be re-trained
NUT 112: Lab 1 2012
Student name: Lab TA:
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Table 9: Summary sheet (14 points)
Within-observer
error
Between-observer
error
Comments/ Evaluation
Measurer
d
2 Sign 1 D2 Sign 2
Precise?
(yes/no)
Accurate?
(yes/no)
Is there systematic bias? Describe.
Head Dietitian 0.22 3/3 + NA NA n/a n/a n/a
Sam 0.33 2/3- 1.29 3/3- yes no yes
Lucy 0.26 2/3 + 0.6 4/4 - yes yes no
Britney 0.58 4/4 + 0.86 2/3 - no no yes
Ella 0.76 3/4 + 2.1 4/4 - no no yes
William 1.02 2/3 + 3.9 4/4 - no no yes
Catherine 0.55 3/4 + 0.77 3/3 - no no yes
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Appendix: Instructions for measurements
Stature
Standing height is measured for all individuals >2 years old. Measured using a stadiometer.
1. Subject should remove shoes (and thick socks)
2. Subject should stand with the heels together and feet flat on the ground, knees close together, arms at
sides. Shoulder blades, buttocks, and heels should be positioned against the wall or stadiometer.
3. Eyes should be straight ahead with head positioned in the Frankfurt plane (Figure 1)-- an imaginary
line from the lower orbit of the eyes to the external auditory canal -- should be parallel to the floor
Figure 1: Frankfurt Plane
4. Just before the measurement is taken, ask the subject to inhale deeply, hold their breath, and maintain
an erect posture.
5. Lower the movable head board until it gently touches the crown, or apex, of the head.
6. The reading should be recorded with the examiner’s eyes level with the ruler to avoid errors of
parallax. (See Figure 2)
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Length
Figure 2: Position for measurement of standing height
Length is measured in children <2 years old or in older children or adults who are unable to stand without
assistance. Two individuals are required to position the child correctly. Measured using a stadiometer.
1. Shoes, socks, and any bulky clothing should be removed from the child.
2. Placed the child on his or her back (supine position) with the length of the body parallel to the long axis
of the measuring board and the eyes facing upward. (Figure 3)
3. The crown of the head should be placed against the fixed headboard and held gently in place by one of
the anthropometrists. The head is positioned so that it is perpendicular to the board (vertical Frankfurt
plane).
4. The second anthropometrist should position the child’s feet, gently pressing the knees straight and flat
against the board and then slide the movable footplate to rest firmly against the child’s heels with the feet flat
against the footplate.
5. The reading should then be recorded.
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Figure 3: Position for measurement of recumbent length in infants and children < 2 years old.
Weight:
Adults & older children
Weight measurements for adults and older children can be measured using an electronic, digital scale or manual
beam-balance scale. Scales must be periodically checked for accuracy by weighing standard, known weights to
ensure that they are consistently calibrated.
1. Place scale on a flat, hard surface.
2. Subject should be wearing light clothing and should remove their shoes.
3. Ask the subject to step onto the scale and stand without moving. Movement artifacts can alter the
accuracy of the reading. You may need to do the reading quickly for young children.
4. For a beam-balance scale, slide the weights to the appropriate positions and weight until the arm has
balanced.
5. Record the weight.
Infants and young children:
Infants and young children can be weighed several different ways, using a spring-balance, a beam-balance, or a
digital infant tray scale, or by asking an adult to hold the child on standing scale and then subtracting the weight
of the adult. This can be done with modern electronic scales with a tare function.
1. Place the scale on a flat, hard surface.
2. The child should be very lightly clothed with shoes removed
3. For infant tray-scales (beam balance and electronic), place the child in the center of the tray and wait
until the child is lying or sitting quietly to record the measurement.
4. For standing scales, ask the child’s caregiver to stand on the scale alone and record their weight. If
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possible, tare the scale to zero. Then hand the child to the caregiver and record the weight of the
child+adult. Wait until the child is still before recording the measurement.
Head Circumference:
Measures of head circumference are obtained in children up to 36 months of age to screen for abnormal
brain development and structural abnormalities. Head circumference is measured with a thin, non-stretchable
measuring tape or special “insertion tape”. The child can be measured in either a sitting or supine position.
1. Remove any hats or hair ornaments that may interfere with the placement of the tape. 2. The child’s head should be positioned in the Frankfurt plane.
3. The tape should be placed over the most prominent part of the frontal bulge, above the superior orbital
ridge, and is then wrapped around the occipital prominence at the site that provides the largest
circumference.
4. The tape should be pulled tightly to flatten the hair before the reading is taken.
Figure 4: Measurement of head circumference
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Instructions for using the WHO Anthro Software Download the free software from http://www.who.int/childgrowth/software/en/ Click on the “WHO Anthro
for PC” link and follow the installation instructions to save the program to your computer.
1. Open the “WHO Anthro” program from the ‘Start/Programs’ meu.
2. Click on the “Anthropometric calculator” button
3. Input data for the child. If you only know the child’s age, but not
birthday, make up dates to get an appropriate calculated age.
4. Be sure to select the correct
method of recording length
(recumbent, for children <2
y) or height (standing, for
children >2 y)
5. Be sure to select whether
the child has oedema (No,
in all of our lab exercises)
6. Record the displayed z-scores. NOTE: These will be different than your hand-calculated values.