(02.01 LC)Which of the following ideas did both Thomas Hobbe…

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(02.01 LC)Which оf the fоllоwing ideаs did both Thomаs Hobbes аnd John Locke write about?

Pоpulаtiоn dаtа оn nutrition level of all single serve cereals available at your neighborhood grocery store. Work with Carbs level. Use Stat, Summary stat to find the population mean and standard deviation. Of all single serve cereals sold at your neighborhood grocery store, the average (mean) Carbs level is [a] and standard deviation is [b] Round to whole numbers. Suppose you plan to visit that store in the mornings, for the next 30 days, and randomly pick a single serve cereal box to eat for breakfast that day. Let

Dаtа set shоws the time spent dаily by students frоm multiple cоuntries on various social media platforms. Is the mean time spent on various platforms about the same? Is the daily social media usage time independent of the platform? Do ANOVA testing for all 6 platforms to conclude. Data set on daily usage time in hours PART 1 - Observe sample statistics. Do not round. Copy paste or type as in ANOVA output. Mean number of daily usage time for Facebook is [a] hours. Mean number of daily usage time for Instagram is [b] hours. Mean number of daily usage time for TikTok is is [c] calories. To claim the daily usage hours varies with the social media platform, what are we looking for? [d] (A / B / C) All the mean daily usage hours are higher values. All the mean daily usage hours are lower values. The mean daily usage hours are significantly different values. PART 2 - Are the population mean daily usage hours of the 6 platforms statistically significant?  Test hypothesis at 5% level of significance to conclude. Null Hypothesis : [e] one population mean daily usage hours is different from the other means. (Type at least / no) Alternate Hypothesis : [f] one population mean daily usage hours is different from the other means. (Type at least / no) p-value is [g] Round to whole number. The F-stat value shown in the output is [m] Do not round. Copy paste or Type as in ANOVA output. p-value is [h] than the level of significance. (more / less) General conclusion: We have evidence to [i] null hypothesis and [j] alternate. (reject / claim) Conclusion in context: Using sample data, we can claim [k] (A / B / C/ D) Based on the sample, we can claim there is no association between the daily usage hours and type of social media platform. Based on the sample, we can claim that the daily usage hours depends on the type of social media platform. Based on the sample, we cannot claim the daily usage hours depends on the type of social media platform. Based on the sample, we can claim that the mean daily usage hours for all 6 social media platforms are about the same.