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How to conduct Mann-Kendall test for trend analysis? - Answers

by using this formula where y=data values at times i and j and n=length of the data set and Under the null hypothesis that yi are independent and randomly ordered, the statistic S is approximately normally distributed when n≥8, with zero mean and variance as follows: The standardized test statistic ZS is computed by: Decide on a probability level of significance (95% typically) The trend is said to be decreasing if ZS is negative and the computed probability is greater than the level of significance. The trend is said to be increasing if the ZS is positive and the computed probability is greater than the level of significance. If the computed probability is less than the level of significance, there is no trend. you can use Excel to compute the equations. Tq



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How to conduct Mann-Kendall test for trend analysis? - Answers

https://math.answers.com/math-and-arithmetic/How_to_conduct_Mann-Kendall_test_for_trend_analysis

by using this formula where y=data values at times i and j and n=length of the data set and Under the null hypothesis that yi are independent and randomly ordered, the statistic S is approximately normally distributed when n≥8, with zero mean and variance as follows: The standardized test statistic ZS is computed by: Decide on a probability level of significance (95% typically) The trend is said to be decreasing if ZS is negative and the computed probability is greater than the level of significance. The trend is said to be increasing if the ZS is positive and the computed probability is greater than the level of significance. If the computed probability is less than the level of significance, there is no trend. you can use Excel to compute the equations. Tq



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https://math.answers.com/math-and-arithmetic/How_to_conduct_Mann-Kendall_test_for_trend_analysis

How to conduct Mann-Kendall test for trend analysis? - Answers

by using this formula where y=data values at times i and j and n=length of the data set and Under the null hypothesis that yi are independent and randomly ordered, the statistic S is approximately normally distributed when n≥8, with zero mean and variance as follows: The standardized test statistic ZS is computed by: Decide on a probability level of significance (95% typically) The trend is said to be decreasing if ZS is negative and the computed probability is greater than the level of significance. The trend is said to be increasing if the ZS is positive and the computed probability is greater than the level of significance. If the computed probability is less than the level of significance, there is no trend. you can use Excel to compute the equations. Tq

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      by using this formula where y=data values at times i and j and n=length of the data set and Under the null hypothesis that yi are independent and randomly ordered, the statistic S is approximately normally distributed when n≥8, with zero mean and variance as follows: The standardized test statistic ZS is computed by: Decide on a probability level of significance (95% typically) The trend is said to be decreasing if ZS is negative and the computed probability is greater than the level of significance. The trend is said to be increasing if the ZS is positive and the computed probability is greater than the level of significance. If the computed probability is less than the level of significance, there is no trend. you can use Excel to compute the equations. Tq

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