Hungarian 9th Grade
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Hungarian
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9th Grade
Hungarian 9th Grade
96.2%
9TH GRADE
100.0/ 100
METRIC RATING
34th/ 347
METRIC RANK
Hungarian 9th Grade Correlation Chart
The statistical analysis conducted on geographies consisting of 486,239,439 people shows a mild positive correlation between the proportion of Hungarians and percentage of population with at least 9th grade education in the United States with a correlation coefficient (R) of 0.357 and weighted average of 96.2%. On average, for every 1% (one percent) increase in Hungarians within a typical geography, there is an increase of 0.041% in percentage of population with at least 9th grade education.
It is essential to understand that the correlation between the percentage of Hungarians and percentage of population with at least 9th grade education does not imply a direct cause-and-effect relationship. It remains uncertain whether the presence of Hungarians influences an upward or downward trend in the level of percentage of population with at least 9th grade education within an area, or if Hungarians simply ended up residing in those areas with higher or lower levels of percentage of population with at least 9th grade education due to other factors.
Demographics Similar to Hungarians by 9th Grade
In terms of 9th grade, the demographic groups most similar to Hungarians are Luxembourger (96.3%, a difference of 0.030%), British (96.3%, a difference of 0.040%), Belgian (96.3%, a difference of 0.040%), Bulgarian (96.2%, a difference of 0.040%), and Northern European (96.2%, a difference of 0.040%).
| Demographics | Rating | Rank | 9th Grade |
| Scotch-Irish | 100.0 /100 | #27 | Exceptional 96.3% |
| Eastern Europeans | 100.0 /100 | #28 | Exceptional 96.3% |
| Chinese | 100.0 /100 | #29 | Exceptional 96.3% |
| Maltese | 100.0 /100 | #30 | Exceptional 96.3% |
| British | 100.0 /100 | #31 | Exceptional 96.3% |
| Belgians | 100.0 /100 | #32 | Exceptional 96.3% |
| Luxembourgers | 100.0 /100 | #33 | Exceptional 96.3% |
| Hungarians | 100.0 /100 | #34 | Exceptional 96.2% |
| Bulgarians | 99.9 /100 | #35 | Exceptional 96.2% |
| Northern Europeans | 99.9 /100 | #36 | Exceptional 96.2% |
| Estonians | 99.9 /100 | #37 | Exceptional 96.1% |
| Immigrants from Scotland | 99.9 /100 | #38 | Exceptional 96.1% |
| Ottawa | 99.9 /100 | #39 | Exceptional 96.1% |
| Slavs | 99.9 /100 | #40 | Exceptional 96.1% |
| Czechoslovakians | 99.9 /100 | #41 | Exceptional 96.1% |
Hungarian 9th Grade Correlation Summary
| Measurement | Hungarian Data | 9th Grade Data |
| Minimum | 0.21% | 89.7% |
| Maximum | 100.0% | 100.0% |
| Range | 99.8% | 10.3% |
| Mean | 23.7% | 97.8% |
| Median | 18.1% | 98.4% |
| Interquartile 25% (IQ1) | 8.5% | 96.8% |
| Interquartile 75% (IQ3) | 30.0% | 100.0% |
| Interquartile Range (IQR) | 21.6% | 3.2% |
| Standard Deviation (Sample) | 21.9% | 2.5% |
| Standard Deviation (Population) | 21.7% | 2.5% |
Correlation Details
| Hungarian Percentile | Sample Size | 9th Grade |
[ 0.0% - 0.5% ] 0.21% | 357,322,737 | 94.7% |
[ 0.5% - 1.0% ] 0.68% | 85,834,732 | 96.5% |
[ 1.0% - 1.5% ] 1.20% | 21,881,914 | 97.5% |
[ 1.5% - 2.0% ] 1.73% | 8,714,985 | 97.7% |
[ 2.0% - 2.5% ] 2.23% | 4,103,837 | 97.7% |
[ 2.5% - 3.0% ] 2.75% | 2,282,186 | 97.6% |
[ 3.0% - 3.5% ] 3.24% | 1,852,211 | 97.7% |
[ 3.5% - 4.0% ] 3.77% | 1,316,681 | 96.8% |
[ 4.0% - 4.5% ] 4.26% | 909,197 | 97.7% |
[ 4.5% - 5.0% ] 4.74% | 463,093 | 98.0% |
[ 5.0% - 5.5% ] 5.28% | 445,106 | 94.7% |
[ 5.5% - 6.0% ] 5.78% | 156,812 | 98.3% |
[ 6.0% - 6.5% ] 6.22% | 150,307 | 97.0% |
[ 6.5% - 7.0% ] 6.77% | 120,507 | 98.6% |
[ 7.0% - 7.5% ] 7.18% | 84,345 | 98.8% |
[ 7.5% - 8.0% ] 7.75% | 71,222 | 92.4% |
[ 8.0% - 8.5% ] 8.21% | 48,575 | 98.8% |
[ 8.5% - 9.0% ] 8.71% | 28,723 | 97.0% |
[ 9.0% - 9.5% ] 9.16% | 20,816 | 98.9% |
[ 9.5% - 10.0% ] 9.72% | 13,611 | 97.7% |
[ 10.0% - 10.5% ] 10.32% | 6,745 | 98.7% |
[ 10.5% - 11.0% ] 10.94% | 55,636 | 94.3% |
[ 11.0% - 11.5% ] 11.30% | 26,068 | 99.5% |
[ 11.5% - 12.0% ] 11.76% | 18,859 | 96.9% |
[ 12.0% - 12.5% ] 12.06% | 77,181 | 89.7% |
[ 12.5% - 13.0% ] 12.68% | 2,823 | 95.6% |
[ 13.0% - 13.5% ] 13.32% | 2,717 | 97.8% |
[ 14.0% - 14.5% ] 14.26% | 589 | 94.4% |
[ 14.5% - 15.0% ] 14.72% | 795 | 99.0% |
[ 15.0% - 15.5% ] 15.05% | 7,256 | 100.0% |
[ 15.5% - 16.0% ] 15.79% | 266 | 100.0% |
[ 16.0% - 16.5% ] 16.42% | 134 | 100.0% |
[ 17.0% - 17.5% ] 17.14% | 49,953 | 95.4% |
[ 17.5% - 18.0% ] 17.94% | 853 | 100.0% |
[ 18.0% - 18.5% ] 18.23% | 1,920 | 99.9% |
[ 18.5% - 19.0% ] 18.80% | 947 | 98.4% |
[ 19.0% - 19.5% ] 19.42% | 1,921 | 100.0% |
[ 20.0% - 20.5% ] 20.00% | 35 | 100.0% |
[ 20.0% - 20.5% ] 20.49% | 610 | 98.3% |
[ 21.0% - 21.5% ] 21.34% | 28,607 | 94.5% |
[ 21.5% - 22.0% ] 21.57% | 2,035 | 99.7% |
[ 22.5% - 23.0% ] 22.53% | 7,385 | 93.8% |
[ 23.0% - 23.5% ] 23.21% | 224 | 100.0% |
[ 24.0% - 24.5% ] 24.00% | 125 | 92.0% |
[ 24.5% - 25.0% ] 24.63% | 64,313 | 96.8% |
[ 25.0% - 25.5% ] 25.29% | 6,460 | 97.4% |
[ 26.0% - 26.5% ] 26.04% | 864 | 94.0% |
[ 26.5% - 27.0% ] 26.60% | 188 | 100.0% |
[ 28.0% - 28.5% ] 28.34% | 307 | 100.0% |
[ 28.5% - 29.0% ] 28.68% | 638 | 94.1% |
[ 29.5% - 30.0% ] 29.83% | 1,056 | 91.3% |
[ 30.0% - 30.5% ] 30.23% | 258 | 100.0% |
[ 31.5% - 32.0% ] 31.96% | 3,858 | 100.0% |
[ 33.0% - 33.5% ] 33.30% | 871 | 99.3% |
[ 33.5% - 34.0% ] 33.83% | 133 | 100.0% |
[ 35.5% - 36.0% ] 35.53% | 76 | 100.0% |
[ 37.0% - 37.5% ] 37.50% | 48 | 100.0% |
[ 38.5% - 39.0% ] 38.95% | 9,614 | 97.0% |
[ 40.5% - 41.0% ] 40.81% | 34,571 | 97.1% |
[ 50.5% - 51.0% ] 50.79% | 315 | 100.0% |
[ 53.5% - 54.0% ] 53.76% | 173 | 100.0% |
[ 56.5% - 57.0% ] 56.67% | 60 | 100.0% |
[ 68.0% - 68.5% ] 68.00% | 25 | 100.0% |
[ 69.0% - 69.5% ] 69.48% | 154 | 100.0% |
[ 75.0% - 75.5% ] 75.00% | 20 | 100.0% |
[ 80.0% - 80.5% ] 80.00% | 10 | 100.0% |
[ 84.0% - 84.5% ] 84.25% | 127 | 100.0% |
[ 99.5% - 100.0% ] 100.00% | 19 | 100.0% |