Table 1. Effect of Stress on the Mean Height of Bean Plants
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| Mean |
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| Variance |
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| Standard deviation |
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| 1 SD (68% Band) |
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| 2 SD (95% Band) |
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| 3 SD (99% Band) |
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| Number |
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| Results of t test |
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| Steps | Example |
| 1. Write a topic sentence stating the independent and dependent variables, and a reference to tables or graphs. | Effects of stress on the height of bean plants are summarized in Table 1. |
| 2. Write sentences comparing the measures of central tendency (means) and variation (standard deviation) of the groups. | Stressed plants exhibited a greater mean height (60 cm) than nonstressed plants (56.0 cm). Variations within the groups were similar, with stressed plants having a standard deviation of 7.0 and nonstressed plants a standard deviation of 7.4. Ninety-five percent of the stressed plants fell within the range of 46.0 to 74.0 cm, as opposed to nonstressed plants, which ranged from 41.2 to 70.8 cm. |
| 3. Write sentences describing the statistical test, level of significance, and null hypothesis. | The uncorrelated t-test was used to test teh following null hypothesis at the 0.05 level of significance: The mean height of stressed plants is not significantly different from the mean height of nonstressed plants. |
| 4. Write sentences comparing p-value with 0.05 level of significance. If your p value is less than or equal to 0.05, you reject the null hypothesis (accept the experimental hypothesis). If your p value is greater than 0.05, you accept the null hypothesis (reject the experimental hypothesis). | The null hypothesis was not rejected (p=.25 > 0.05). |
| 5. Write sentences stating support of the research hypothesis by the data. | The data did not support the research hypothesis that stressed plants would have a different mean height after planting than nonstressed plants. |
from: Cothron, Giese & Rezba. Students and research.