Enter the Z score value in the Z score to percentile calculator and measure the relative percentile value.
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The Z Score to percentile calculator calculates the associated percentile score to the z score values.
For the Z Score to percentile conversion, you need to find the corresponding value of the percentile from the z-score table. A z score to percentile value describes how much percentage of the observation falls below a certain value of the dataset.
Find the Percentile of the z-score value of 1.2. Use the z score normality table of relative values of percentile and z score.
Now check the normality table to find the percentile relative to the z score value: Then Z score =1.2 = 0.8849 Z score to percentile formula
Percentile = (Z score table value) * 100
Percentile = (0.8849) * 100
Percentile = 88.49 %
The above value is the 88th percentile value. So the corresponding z score = 1.2 is falling in the 88th percentile
You can find the relative percentile and the z score values by normal distribution percentile calculator as:
The z-score is used in statistical analysis because it tells you not only about the value itself, but also where the value lies in the distribution.
In statistics, the percentile is used to describe how a score compares to other scores from the same set.
| Z | 0 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 |
|---|---|---|---|---|---|---|---|---|---|---|
| -3.0 | 0.13% | 0.13% | 0.13% | 0.12% | 0.12% | 0.11% | 0.11% | 0.11% | 0.10% | 0.10% |
| -2.9 | 0.19% | 0.18% | 0.18% | 0.17% | 0.16% | 0.16% | 0.15% | 0.15% | 0.14% | 0.14% |
| -2.8 | 0.26% | 0.25% | 0.24% | 0.23% | 0.23% | 0.22% | 0.21% | 0.21% | 0.20% | 0.19% |
| -2.7 | 0.35% | 0.34% | 0.33% | 0.32% | 0.31% | 0.30% | 0.29% | 0.28% | 0.27% | 0.26% |
| -2.6 | 0.47% | 0.45% | 0.44% | 0.43% | 0.41% | 0.40% | 0.39% | 0.38% | 0.37% | 0.36% |
| -2.5 | 0.62% | 0.60% | 0.59% | 0.57% | 0.55% | 0.54% | 0.52% | 0.51% | 0.49% | 0.48% |
| -2.4 | 0.82% | 0.80% | 0.78% | 0.75% | 0.73% | 0.71% | 0.70% | 0.68% | 0.66% | 0.64% |
| -2.3 | 1.07% | 1.04% | 1.02% | 0.99% | 0.96% | 0.94% | 0.91% | 0.89% | 0.87% | 0.84% |
| -2.2 | 1.39% | 1.36% | 1.32% | 1.29% | 1.26% | 1.22% | 1.19% | 1.16% | 1.13% | 1.10% |
| -2.1 | 1.79% | 1.74% | 1.70% | 1.66% | 1.62% | 1.58% | 1.54% | 1.50% | 1.46% | 1.43% |
| -2.0 | 2.28% | 2.22% | 2.17% | 2.12% | 2.07% | 2.02% | 1.97% | 1.92% | 1.88% | 1.83% |
| -1.9 | 2.87% | 2.81% | 2.74% | 2.68% | 2.62% | 2.56% | 2.50% | 2.44% | 2.39% | 2.33% |
| -1.8 | 3.59% | 3.52% | 3.44% | 3.36% | 3.29% | 3.22% | 3.14% | 3.07% | 3.01% | 2.94% |
| -1.7 | 4.46% | 4.36% | 4.27% | 4.18% | 4.09% | 4.01% | 3.92% | 3.84% | 3.75% | 3.67% |
| -1.6 | 5.48% | 5.37% | 5.26% | 5.16% | 5.05% | 4.95% | 4.85% | 4.75% | 4.65% | 4.55% |
| -1.5 | 6.68% | 6.55% | 6.43% | 6.30% | 6.18% | 6.06% | 5.94% | 5.82% | 5.71% | 5.59% |
| -1.4 | 8.08% | 7.93% | 7.78% | 7.64% | 7.49% | 7.35% | 7.22% | 7.08% | 6.94% | 6.81% |
| -1.3 | 9.68% | 9.51% | 9.34% | 9.18% | 9.01% | 8.85% | 8.69% | 8.53% | 8.38% | 8.23% |
| -1.2 | 11.51% | 11.31% | 11.12% | 10.94% | 10.75% | 10.57% | 10.38% | 10.20% | 10.03% | 9.85% |
| -1.1 | 13.57% | 13.35% | 13.14% | 12.92% | 12.71% | 12.51% | 12.30% | 12.10% | 11.90% | 11.70% |
| -1.0 | 15.87% | 15.63% | 15.39% | 15.15% | 14.92% | 14.69% | 14.46% | 14.23% | 14.01% | 13.79% |
| -0.9 | 18.41% | 18.14% | 17.88% | 17.62% | 17.36% | 17.11% | 16.85% | 16.60% | 16.35% | 16.11% |
| -0.8 | 21.19% | 20.90% | 20.61% | 20.33% | 20.05% | 19.77% | 19.49% | 19.22% | 18.94% | 18.67% |
| -0.7 | 24.20% | 23.89% | 23.58% | 23.27% | 22.97% | 22.66% | 22.36% | 22.07% | 21.77% | 21.48% |
| -0.6 | 27.43% | 27.09% | 26.76% | 26.44% | 26.11% | 25.79% | 25.46% | 25.14% | 24.83% | 24.51% |
| -0.6 | 27.43% | 27.09% | 26.76% | 26.44% | 26.11% | 25.79% | 25.46% | 25.14% | 24.83% | 24.51% |
| -0.5 | 30.85% | 30.50% | 30.15% | 29.81% | 29.46% | 29.12% | 28.77% | 28.43% | 28.10% | 27.76% |
| -0.4 | 34.46% | 34.09% | 33.72% | 33.36% | 33.00% | 32.64% | 32.28% | 31.92% | 31.56% | 31.21% |
| -0.3 | 38.21% | 37.83% | 37.45% | 37.07% | 36.69% | 36.32% | 35.94% | 35.57% | 35.20% | 34.83% |
| -0.2 | 42.07% | 41.68% | 41.29% | 40.91% | 40.52% | 40.13% | 39.74% | 39.36% | 38.97% | 38.59% |
| -0.1 | 46.02% | 45.62% | 45.22% | 44.83% | 44.43% | 44.04% | 43.64% | 43.25% | 42.86% | 42.47% |
| -0.0 | 50.00% | 49.60% | 49.20% | 48.80% | 48.40% | 48.01% | 47.61% | 47.21% | 46.81% | 46.41% |
| 0.0 | 50.00% | 50.40% | 50.80% | 51.20% | 51.60% | 51.99% | 52.39% | 52.79% | 53.19% | 53.59% |
| 0.1 | 53.98% | 54.38% | 54.78% | 55.17% | 55.57% | 55.96% | 56.36% | 56.75% | 57.14% | 57.54% |
| 0.2 | 57.93% | 58.32% | 58.71% | 59.10% | 59.48% | 59.87% | 60.26% | 60.64% | 61.03% | 61.41% |
| 0.3 | 61.79% | 62.17% | 62.55% | 62.93% | 63.31% | 63.68% | 64.06% | 64.43% | 64.80% | 65.17% |
| 0.4 | 65.54% | 65.91% | 66.28% | 66.64% | 67.00% | 67.36% | 67.72% | 68.08% | 68.44% | 68.79% |
| 0.5 | 69.15% | 69.50% | 69.85% | 70.19% | 70.54% | 70.88% | 71.23% | 71.57% | 71.90% | 72.24% |
| 0.6 | 72.58% | 72.91% | 73.24% | 73.57% | 73.89% | 74.22% | 74.54% | 74.86% | 75.18% | 75.49% |
| 0.7 | 75.80% | 76.12% | 76.42% | 76.73% | 77.04% | 77.34% | 77.64% | 77.94% | 78.23% | 78.52% |
| 0.8 | 78.81% | 79.10% | 79.39% | 79.67% | 79.96% | 80.23% | 80.51% | 80.79% | 81.06% | 81.33% |
| 0.9 | 81.59% | 81.86% | 82.12% | 82.38% | 82.64% | 82.89% | 83.15% | 83.40% | 83.65% | 83.89% |
| 1.0 | 84.13% | 84.38% | 84.61% | 84.85% | 85.08% | 85.31% | 85.54% | 85.77% | 85.99% | 86.21% |
| 1.1 | 86.43% | 86.65% | 86.86% | 87.08% | 87.29% | 87.49% | 87.70% | 87.90% | 88.10% | 88.30% |
| 1.2 | 88.49% | 88.69% | 88.88% | 89.07% | 89.25% | 89.44% | 89.62% | 89.80% | 89.97% | 90.15% |
| 1.3 | 90.32% | 90.49% | 90.66% | 90.82% | 90.99% | 91.15% | 91.31% | 91.47% | 91.62% | 91.77% |
| 1.4 | 91.92% | 92.07% | 92.22% | 92.36% | 92.51% | 92.65% | 92.79% | 92.92% | 93.06% | 93.19% |
| 1.5 | 93.32% | 93.45% | 93.57% | 93.70% | 93.82% | 93.94% | 94.06% | 94.18% | 94.30% | 94.41% |
| 1.6 | 94.52% | 94.63% | 94.74% | 94.85% | 94.95% | 95.05% | 95.15% | 95.25% | 95.35% | 95.45% |
| 1.7 | 95.54% | 95.64% | 95.73% | 95.82% | 95.91% | 95.99% | 96.08% | 96.16% | 96.25% | 96.33% |
| 1.8 | 96.41% | 96.49% | 96.56% | 96.64% | 96.71% | 96.78% | 96.86% | 96.93% | 97.00% | 97.06% |
| 1.9 | 97.13% | 97.19% | 97.26% | 97.32% | 97.38% | 97.44% | 97.50% | 97.56% | 97.62% | 97.67% |
| 2.0 | 97.73% | 97.78% | 97.83% | 97.88% | 97.93% | 97.98% | 98.03% | 98.08% | 98.12% | 98.17% |
| 2.1 | 98.21% | 98.26% | 98.30% | 98.34% | 98.38% | 98.42% | 98.46% | 98.50% | 98.54% | 98.57% |
| 2.2 | 98.61% | 98.68% | 98.68% | 98.71% | 98.75% | 98.78% | 98.81% | 98.84% | 98.87% | 98.90% |
| 2.3 | 98.93% | 98.96% | 98.98% | 99.01% | 99.04% | 99.06% | 99.09% | 99.11% | 99.13% | 99.16% |
| 2.4 | 99.18% | 99.20% | 99.22% | 99.25% | 99.27% | 99.29% | 99.31% | 99.32% | 99.34% | 99.36% |
| 2.5 | 99.38% | 99.40% | 99.41% | 99.43% | 99.45% | 99.46% | 99.48% | 99.49% | 99.51% | 99.52% |
| 2.6 | 99.53% | 99.55% | 99.56% | 99.57% | 99.59% | 99.60% | 99.61% | 99.62% | 99.63% | 99.64% |
| 2.7 | 99.65% | 99.66% | 99.67% | 99.68% | 99.69% | 99.70% | 99.71% | 99.72% | 99.73% | 99.74% |
| 2.8 | 99.74% | 99.75% | 99.76% | 99.77% | 99.77% | 99.78% | 99.79% | 99.80% | 99.80% | 99.81% |
| 2.9 | 99.81% | 99.82% | 99.83% | 99.83% | 99.84% | 99.84% | 99.85% | 99.85% | 99.86% | 99.86% |
| 3.0 | 99.87% | 99.87% | 99.87% | 99.88% | 99.88% | 99.89% | 99.89% | 99.89% | 99.90% | 99.90% |
From the source of the statisticsbyjim.com: Z-score, Definition
From the source of the albert.io: Z-score Calculations, Percentiles
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