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Student Race Table 2.4 shows the racial distribution of home school students in 1998 and for the students enrolled in elementary and secondary public and private schools nationally in 1994. The distributions are quite different. The vast majority of home schooled children are non-Hispanic White. The largest minority groups for home school students (not shown in the table) are American Indians and Asian students who comprise some 2.4% and 1.2% of the home school students, respectively.
Marital Status The great majority of home school students are in married couple families. In contrast, only 72% of the families with at least one child enrolled in school nationwide are in married couple families (Bruno and Curry, 1997, Table 19). Table 2.5
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| Marital Status | Frequency | Percent |
| Divorced | 80 | 0.7% |
| Single (never married) | 44 | 0.4 |
| Married | 11,335 | 97.2 |
| Separated | 131 | 1.1 |
| Widowed | 55 | 0.5 |
| Missing data | 16 | 0.1 |
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| 11,661 | 100.0% |
Children at Home
Table 2.6 shows the distribution of children in home school families and families with children under 18 nationwide. On average, home school students are in larger families. Nationwide, most families with school-age children (79.6%) have only 1 or 2 children with a mean of about 1.9 children per family. Most home school families (62.1%) have 3 or more children with a mean of about 3.1 children per family.
|
Home School Families |
Nationwide | ||
|
Number of Children |
Percent |
Number of Children |
Percent |
|
1 |
8.3% |
1 |
40.8% |
|
2 |
29.6 |
2 |
38.8 |
|
3 |
28.6 |
3 |
14.3 |
|
4 |
18.6 |
4 or more |
6.1 |
|
5 |
8.4 |
|
|
|
6 |
3.9 |
|
|
|
7 or more |
2.6 |
|
|
| National Data: US Census, 1997a, Table 77 | |||
Mother's Religion
We asked the home school families to identify the religious preference of each student's mother by selecting from a list of 27 religions. As shown in Table 2.7, the largest percentage of mothers identified themselves as Independent Fundamental, Baptist, Independent Charismatic, Roman Catholic, Assembly of God, or Presbyterian. The religious preference of the father was the same as that of the mother 93.1% of the time.
| Frequency | Percent | |
| Independent Fundamental | 5,119 | 25.1% |
| Baptist | 5,072 | 24.4 |
| Independent Charismatic | 1,681 | 8.2 |
| Roman Catholic | 1,106 | 5.4 |
| Assembly of God | 838 | 4.1 |
| Presbyterian | 772 | 3.8 |
| Reformed | 685 | 3.4 |
| Other Protestant | 500 | 2.5 |
| Pentecostal | 459 | 2.2 |
| Methodist | 420 | 2.1 |
| Lutheran | 353 | 1.7 |
| Other Christian | 2,213 | 10.9 |
| Other | 1,572 | 6.2 |
|
|
| |
| Total | 20,790 | 100.0% |
Parent Academic Attainment
As shown in Table 2.8, home school parents have more formal education than the general population. While slightly less than half of the general population attended or graduated from college, almost 88% of home school students have parents who continued their education after high school.
|
|
|
||||||||
|
Did not finish |
High school |
Some college, |
Associate degree |
Bachelors degree |
Masters degree |
Doctorate |
|||
| Home school fathers |
1.2% |
9.3% |
16.4% |
6.9% |
37.6% |
19.8% |
8.8% |
||
| Nation males |
18.1 |
32.0 |
19.5 |
6.4 |
15.6 |
5.4 |
3.1 |
||
| Home school mothers |
0.5 |
11.3 |
21.8 |
9.7 |
47.2 |
8.8 |
0.7 |
||
| Nation females |
17.2 |
34.2 |
20.2 |
7.7 |
14.8 |
4.5 |
1.3 |
||
| National data: U.S. Census (1996; Table 8) | |||||||||
Family Income
National data on family income are available for 1995. As shown in Table 2.9, home school families span all income levels. On average, home school families have a higher income level than do families with children nationwide and all families nationwide. The median family income level for home school families in 1997 is about $52,000. The median income for families with children in 1995, nationwide, was about $36,000.
|
Home school |
Families with children |
All families | |
| Less than $10,000 |
0.8% |
12.6% |
10.5% |
| $10,000 to $14,999 |
1.5 |
8.0 |
8.5 |
| $15,000 to $19,999 |
2.2 |
6.1 |
6.8 |
| $20,000 to $24,999 |
3.9 |
7.6 |
8.4 |
| $25,000 to $29,999 |
4.9 |
7.5 |
7.8 |
| $30,000 to $34,999 |
8.5 |
7.5 |
7.6 |
| $35,000 to $39,999 |
8.1 |
7.1 |
7.0 |
| $40,000 to $49,999 |
16.0 |
11.3 |
11.0 |
| $50,000 to $74,999 |
32.5 |
18.4 |
18.1 |
| $75,000 and over |
21.6 |
13.8 |
14.3 |
| National data: Bruno and Curry (1997, Table 19) | |||
Television Viewing
The National Assessment of Educational Progress collects information on the television viewing habits of fourth-graders. Home school fourth-graders and fourth-graders nationally differ markedly in terms of television viewing. Home school students rarely watch more than 3 hours of television per day; nearly 40% of the students nationwide watch that much television.
|
Percent of students | ||||
|
6 or more hours |
4 to 5 hours |
2 to 3 hours |
1 hour or less | |
| Home school |
0.1% |
1.6 |
33.1 |
65.3 |
| Nationwide |
19.0% |
19.5 |
36.4 |
25.1 |
| National data: NAEP Math 1997 | ||||
Computer Use
The Condition of Education provides a tabulation of the percent of students nationwide who report using a computer by frequency of use for 4th, 8th, and 11th graders in 1996. At each grade level, the distribution of computer use in 1998 by home school students is different from that of the nation in 1996. At each of these three grade levels, much larger percentages of home school students never use a computer. At the fourth-grade level, a much larger percent of home school students use a computer every day.
|
Grade 4 |
Grade 8 |
Grade 11 | ||||
|
|
Home school |
Nationwide |
Home school |
Nationwide |
Home school |
Nationwide |
| Never |
28.2% |
11.4% |
37.1% |
23.3% |
40.5 % |
16.0% |
| Less than once a week |
29.4 |
16.3 |
28.9 |
29.2 |
28.9 |
34.2 |
| Several times a week |
21.6 |
62.5 |
18.0 |
30.7 |
17.5 |
31.8 |
| Every day |
20.8 |
9.9 |
16.0 |
16.7 |
13.1 |
18.1 |
|
National Data: Snyder and Wirt, 1998, Indicator 3. | ||||||
Money Spent on Educational Materials
The amount of money spent in 1997 on home school education for textbooks, lesson materials, tutoring and enrichment services, and testing ranged from less than $200 to more than $2000. As shown in Table 2.12, the median amount of money spent was about $400.
| Amount | Frequency | Percent |
| <$200 | 3,718 | 17.9% |
| 200-399 | 7,035 | 33.8 |
| 400-599 | 4,467 | 21.5 |
| 600-799 | 1,962 | 9.4 |
| 800-999 | 985 | 4.7 |
| 1,000-1,599 | 1,630 | 7.8 |
| 1,600-1,999 | 247 | 1.2 |
| >2,000 | 411 | 2.0 |
| Missing | 336 | 1.6 |
|
|
| |
| Total | 20,790 | 100.0% |
|
Grade | |||||||||||||
|
K |
1 |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |
10 |
11 |
12 | |
| DSS |
130 |
150 |
168 |
185 |
200 |
214 |
227 |
239 |
250 |
260 |
268 |
275 |
280 |
| Age |
6.1 |
7.2 |
8.2 |
9.3 |
10.2 |
11.2 |
12.2 |
13.2 |
14.2 |
15.2 |
16.2 |
17.2 |
18.1 |
| Source for age medians: Drahozal (1998, personal communication) | |||||||||||||
This same DSS scale is used
for all tests and levels of the ITBS and TAP. The main advantages of
the DSS are that it mirrors reality well, spans all grade levels, and
provides a quasi equal interval scale which has a variety of
attractive statistical properties. Most importantly, DSS scores can be
compared to each other and can be meaningfully averaged.
The main disadvantage of DSS scores is
that they have no built-in meaning. Reference points are needed to
interpret DSS scores. "Grade level" is one possible reference point. A
DSS score of 170 in reading, for example, is about equal to the
typical reading score for second-grade students in public and private
schools in the spring of the year. A more refined reference is the
percentile score that corresponds to each DSS score. The 170 in
reading, for example, corresponds to the 54th percentile of
second graders. That is, this score is better than the score received
by 54 percent of the second graders using the 1995 spring norms.
The reader should note that
while all tests of the ITBS/TAP have the same median DSS score at each
grade level, the distributions within each subject area vary. A DSS
score of 310 for a tenth grader in reading, for example,
corresponds to the 87th percentile. A DSS score of 170 in
mathematics for a tenth grader would place the student at the
79th percentile.
Percentiles
are always defined in terms of a grade level. This can be problematic
when analyzing data for home school students. In this study, 24.5% of
the home school students were one or more grades above the grade
usually associated with that student's age (see Table 3.2). A strong
case can be made that rather than using the percentile corresponding
to the enrolled grade, as we did in this study, one should use the
percentile associated with the student's nominal grade, i.e., the
grade usually associated with the student's age. The argument is that
a 10-year-old home school student enrolled in 5th grade should be
compared to his age peers in 4th grade. The counter argument is that
the percentiles already consider the fact that students are not always
in their nominal grade since the standardization sample had students
above and below grade level. We initially analyzed the data both ways.
Rather than expose our analysis to criticism, we chose to take the
more conservative route by employing the enrolled grade.
While very meaningful, percentiles do not
provide a complete picture of a student's or group's academic
performance. In this study, we used grade equivalent scores as an
additional reference point for interpreting DSS scores. A grade
equivalent score approximates a child's development in terms of grade
and month within grade. A DSS reading score of 170 can be viewed as
the typical DSS score earned by students in the ninth month of the
second grade or a GES score of 2.9. Just as the percentile associated
with a DSS scores varies by subtest, so do the properties of GES
scores vary across subjects.
Grade Equivalent Scores are particularly useful for estimating a
student's developmental status in terms of grade. But, these scores
must be interpreted carefully. An GES Score of 6.3 in reading for an 9
year old in the 3rd grade, for example, clearly indicates that the
third grader is doing well. This does not, however, mean that the
third grader belongs in the 6th grade. It only means that the third
grader can read as well as a sixth grader.
The usual interpretation of a Grade Equivalent Score of
6.3 for a third grader is that this third grade student can read third
grade material as well as a sixth grader can read third grade
material, not that he or she can read sixth grade material. The DSS of
the ITBS/TAP, however, is unique. The DSS scales were developed by
administering the same special scaling test to students in grades K-3,
another common scaling test to students in grades 3 to 9, and another
to students in grades 8-12. Thus, in the scaling study, the third
graders did take the same test as the sixth graders in each subject
area.
Grade Placement
Home school students are able to
progress through instructional material at the student's rate. Thus,
it is easy for home school students to be enrolled one or more grades
above their public and private school-age peers. To evaluate the
frequency of advanced placement, we compared students' enrolled and
nominal grades. The enrolled grade was identified by the parents and
used to determine the ITBS/TAP level. The nominal grade is the public
school grade in which the student would normally be enrolled in based
on the child's month and year of birth.
As shown in Table 3.2, almost one fourth of the home
school students (24.5%) are enrolled one or more grades above their
nominal grade. While comparable figures nationally do not exist, one
research director in a large school district estimated that less than
5% of their students are enrolled above grade level.
Table 3.2 | ||
| Enrolled minus Nominal Grade |
Frequency | Percent |
|
-2 |
58 |
0.3% |
|
-1 |
1,019 |
5.1 |
|
0 |
13,931 |
69.8 |
|
+1 |
4,637 |
23.2 |
|
+2 |
199 |
1.0 |
|
+3 |
58 |
0.3 |
|
Percentages do not sum to 100% due to a small percentage of students outside this range. | ||
Table 3.3 shows the median scaled score (DSS score) for home school students on the Composite with Computation, Reading Total, Language, Mathematics Total with Computation, Social Studies, and Science subtest scores by grade. The corresponding percentiles shown in the table are the within grade percentile scores for the nation that correspond to the given scaled scores. For example, home school students in Grade 3 have a median composite scaled score of 207 which corresponds to the 81st percentile nationwide. The median home school student in third grade out- performs 81% of the third graders nationwide. As an additional comparison, we provide the national median for each grade in the last column. By definition this is the 50th percentile of students nationwide.
| Grade | N | Composite | Reading | Language | Math | Soc. Stud. | Science | National Median |
| 1 | 1504 | 170 (91) | 174 (88) | 166 (82) | 164 (81) | 166 (80) | 164 (78) | 150 (50) |
| 2 | 2153 | 192 (90) | 196 (89) | 186 (80) | 188 (85) | 189 (81) | 195 (86) | 168 (50) |
| 3 | 2876 | 207 (81) | 210 (83) | 195 (62) | 204 (78) | 205 (76) | 214 (83) | 185 (50) |
| 4 | 2625 | 222 (76) | 228 (83) | 216 (67) | 220 (76) | 216 (68) | 232 (81) | 200 (50) |
| 5 | 2564 | 243 (79) | 244 (83) | 237 (69) | 238 (76) | 236 (71) | 260 (86) | 214 (50) |
| 6 | 2420 | 261 (81) | 258 (82) | 256 (73) | 254 (76) | 265 (81) | 273 (84) | 227 (50) |
| 7 | 2087 | 276 (82) | 277 (87) | 276 (77) | 272 (79) | 276 (79) | 282 (81) | 239 (50) |
| 8 | 1801 | 288 (81) | 288 (86) | 291 (79) | 282 (76) | 290 (79) | 289 (78) | 250 (50) |
| 9 | 1164 | 292 (77) | 294 (82) | 297 (77) | 281 (68) | 297 (76) | 292 (73) | 260 (50) |
| 10 | 775 | 310 (84) | 314 (89) | 318 (84) | 294 (72) | 318 (83) | 310 (79) | 268 (50) |
| 11 | 317 | 310 (78) | 312 (84) | 322 (83) | 296 (68) | 318 (79) | 314 (77) | 275 (50) |
| 12 | 66 | 326 (86) | 328 (92) | 332 (85) | 300 (66) | 334 (84) | 331 (82) | 280 (50) |
| Grade | Composite | Reading | Language | Math | Soc. Stud. | Science |
| 1 | 170 (89) | 174 (86) | 166 (80) | 164 (80) | 166 (73) | 164 (75) |
| 2 | 192 (88) | 196 (84) | 186 (74) | 188 (81) | 189 (81) | 195 (85) |
| 3 | 207 (74) | 210 (74) | 195 (55) | 204 (71) | 205 (69) | 214 (80) |
| 4 | 222 (72) | 228 (72) | 216 (58) | 220 (69) | 216 (56) | 232 (76) |
| 5 | 243 (71) | 244 (72) | 237 (60) | 238 (68) | 236 (60) | 260 (82) |
| 6 | 261 (71) | 258 (71) | 256 (58) | 254 (65) | 265 (72) | 273 (77) |
| 7 | 276 (72) | 277 (77) | 276 (63) | 272 (70) | 276 (68) | 282 (73) |
| 8 | 288 (72) | 288 (75) | 291 (65) | 282 (68) | 290 (68) | 289 (67) |
| 9 | 292 (63) | 294 (70) | 297 (61) | 281 (56) | 297 (63) | 292 (59) |
| 10 | 310 (71) | 314 (81) | 318 (71) | 294 (57) | 318 (72) | 310 (66) |
| 11 | 310 (63) | 312 (72) | 322 (69) | 296 (56) | 318 (67) | 314 (63) |
| 12 | 326 (74) | 328 (81) | 332 (71) | 300 (53) | 334 (74) | 331 (72) |
| Grade | Composite | Reading | Language | Math | Soc. Stud. | Science | National Median |
| 1 | 170 ( 2.9) | 174 ( 3.1) | 166 ( 2.6) | 164 ( 2.6) | 166 ( 2.7) | 164 ( 2.6) | 150 ( 1.8) |
| 2 | 192 ( 4.1) | 196 ( 4.5) | 186 ( 3.8) | 188 ( 4.0) | 189 ( 4.0) | 195 ( 4.5) | 168 ( 2.8) |
| 3 | 207 ( 5.1) | 210 ( 5.5) | 195 ( 4.4) | 204 ( 5.2) | 205 ( 5.1) | 214 ( 5.8) | 185 ( 3.8) |
| 4 | 222 ( 6.2) | 228 ( 6.9) | 216 ( 5.9) | 220 ( 6.4) | 216 ( 5.9) | 232 ( 7.3) | 200 ( 4.8) |
| 5 | 243 ( 8.3) | 244 ( 8.3) | 237 ( 7.6) | 238 ( 7.7) | 236 ( 7.6) | 260 ( 9.8) | 214 ( 5.8) |
| 6 | 261 (10.1) | 258 ( 9.6) | 256 ( 9.4) | 254 ( 9.1) | 265 (10.4) | 273 (11.6) | 227 ( 6.8) |
| 7 | 276 (11.9) | 277 (12.0) | 276 (11.9) | 272 (11.3) | 276 (11.9) | 282 (12.5) | 239 ( 7.8) |
| 8 | 288 (12.9) | 288 (12.9) | 291 ( - ) | 282 (12.5) | 290 ( - ) | 289 ( - ) | 250 ( 8.8) |
| 9 | 292 ( - ) | 294 ( - ) | 297 ( - ) | 281 (12.4) | 297 ( - ) | 292 ( - ) | 260 ( 9.8) |
| 10 | 310 ( - ) | 314 ( - ) | 318 ( - ) | 294 ( - ) | 318 ( - ) | 310 ( - ) | 268 (10.8) |
| 11 | 310 ( - ) | 312 ( - ) | 322 ( - ) | 296 ( - ) | 318 ( - ) | 314 ( - ) | 275 (11.8) |
| 12 | 326 ( - ) | 328 ( - ) | 332 ( - ) | 300 ( - ) | 334 ( - ) | 331 ( - ) | 280 (12.8) |
The grade
equivalent score comparisons for home school students and the nation
are shown in Figure 2. In grades one through four, the median ITBS/TAP
composite scaled scores for home school students are a full grade
above that of their public/private school peers. The gap starts to
widen in grade five. By the time home school students reach grade 8,
their median scores are almost 4 grade equivalents above their
public/private school peers.
Years of Home Schooling
Almost half of the respondents
(47%) indicated that they have been home schooled for each grade prior
to their current grade, i.e., their entire academic life. Table 3.6
shows that students who are home schooled for their entire academic
life do better than students who have been home schooled for only a
few years (F academic life =108.2; df=1,9750; p<.01). There
is also a significant interaction between grade and years home
schooled (F=7.4; df=9,9750, p< .01), indicating that the
effectiveness of home schooling varies with the student's grade. The
differences are most meaningful starting in Grade 6.
[All F ratios reported here are
from a two-way analysis of variance with composite scaled scores as
the dependent measure, grade as a blocking variable, and one
independent variable. Because the students are within families, the
dataset was trimmed by randomly selecting one child from each family.
Had the full dataset been used, the variance of the children within a
family would have been artificially smaller than the variance of among
children in the population of inference. This would have increased the
risk of Type I error, showing significance when significance may not
be so. To assure adequate cell sizes, the analyses were also
restricted to Grades 1 through 10. A statistically significant
difference only means that there is evidence of a difference in
population values. The difference may be small and not meaningful.
"n.s." is used to indicate not significant.]
One reviewer questioned whether this significant
difference was due to life-long home schooling or was life-long home
schooling serving as a proxy for parent education or income. The
correlation of life-long home schooling and whether either parent has
a college degree is .12, indicating there is some, but not a great
deal of overlap between these variables. The correlation with income
level was .02, indicating no relationship. Thus, whether a student is
home schooled his or her entire life appears to be significantly
related to achievement.
| Grade | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 |
|
| ||||||||||
| Mean | 170 | 195 | 208 | 224 | 244 | 265 | 278 | 291 | 300 | 314 |
| sd | 12 | 16 | 17 | 20 | 23 | 23 | 25 | 26 | 27 | 23 |
| N | 479 | 743 | 863 | 608 | 552 | 444 | 319 | 242 | 159 | 100 |
| %ile | 92 | 95 | 85 | 81 | 82 | 85 | 83 | 84 | 83 | 86 |
|
| ||||||||||
| Mean | 168 | 192 | 206 | 222 | 241 | 256 | 270 | 282 | 288 | 299 |
| sd | 11 | 15 | 18 | 20 | 24 | 26 | 27 | 30 | 30 | 32 |
| N | 221 | 428 | 616 | 666 | 681 | 688 | 628 | 608 | 436 | 287 |
| %ile | 90 | 92 | 82 | 79 | 79 | 78 | 77 | 78 | 73 | 75 |
| Difference | 2 | 3 | 2 | 2 | 3 | 9 | 8 | 9 | 12 | 15 |
[The percentiles (%ile) shown in this and the following tables are the within-grade percentiles corresponding to the mean composite scale scores, differences and ranges refer to differences in and ranges of mean composite scale scores, sd refers to standard deviation, N is the number of students within each cell.]
Enrolled in a Full-Service Curriculum
There is no significant difference in the mean composite scaled scores of home school students enrolled in a full-service curriculum and home school students not so enrolled. As shown in Table 3.7, the means are quite close at all grade levels (F enrollment=.24; df=1,9750; n.s.).
| Grade | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 |
|
| ||||||||||
| Mean | 170 | 194 | 207 | 223 | 243 | 260 | 272 | 284 | 291 | 302 |
| sd | 12 | 15 | 17 | 20 | 23 | 25 | 26 | 29 | 30 | 31 |
| N | 646 | 1109 | 1361 | 1214 | 1145 | 1042 | 847 | 771 | 495 | 320 |
| %ile | 92 | 94 | 83 | 80 | 81 | 81 | 79 | 79 | 76 | 78 |
|
| ||||||||||
| Mean | 167 | 199 | 209 | 220 | 241 | 256 | 272 | 286 | 289 | 306 |
| sd | 13 | 17 | 18 | 21 | 24 | 29 | 31 | 30 | 30 | 28 |
| N | 54 | 63 | 118 | 60 | 89 | 89 | 101 | 79 | 100 | 67 |
| %ile | 89 | 97 | 86 | 76 | 79 | 78 | 79 | 80 | 74 | 81 |
| Difference | 3 | -5 | -2 | 3 | 2 | 4 | 0 | -2 | -2 | -4 |
Student Gender
There are no significant differences in the achievement levels of male versus female home school students (F for gender=.01; df=1,9750; n.s.). As shown in Table 3.8, the means are virtually identical at all grade levels.
| Grade | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 |
|
| ||||||||||
| Mean | 170 | 195 | 208 | 223 | 243 | 260 | 271 | 285 | 288 | 303 |
| sd | 12 | 15 | 18 | 19 | 23 | 25 | 26 | 30 | 33 | 33 |