i need someone who can finish all the assingments in the file that is uploaded and will get me a 100 on them fore sure... i need someone who is extremely good and can get htings done fast... REMEMEBR THAT THERE ARE 3 PARTS TO THIS ASSINGMENT....PART 1,2, AND 3. AND I NEED YOU TO FINISH ALL THREE PARTS. ONLY THEN WILLLL THE ASSINGMENT BE COMPLETE. THE PERSON WHO IS DOING THIS MUST GET ME A 100 BOTTOM LINE.ALSO. THE FILES NEEDED TO COMPLETE PART 1,2, AND 3 ARE ATTTACHED ALONG WITH THE ACTUALL GRADED ASSINGMENT WHICH IS THE MAIN THING. THE GRADED ASSINGMENT HAS ALL 3 PARTS TO IT.THE LAST FILE IS THE ONE WITH GRADED ASSINGMENT

PLEASE DO NOT TAKE THE QUESTION IF YOU ARE NOT GOOD WITH EXCEL OR MATH BUTTTT IF YOU ARE THIS SHOULD BE QUITE EASY Once chosen I will give you my loginRead the following hypotheses:Confidence in recall differs depending on the level of stress.Recall for participants in high-stress conditions will deteriorate over time.Boys will have higher levels of confidence than girls.In a 1- to 2-page Microsoft Word document, for each hypothesis listed above, indicate:Describe how a Type I error might occur, given the context of the assignment. Describe how a Type II error might occur, given the context of the assignment (i.e., if my hypothesis was that women had higher levels of empathy than men, a Type I error might occur if I found significant results with women scoring higher on empathy than men, when, in the general population that is not the case; a Type II error might occur if I found no differences in empathy between men and women when, in the general population women score higher on empathy than men).Whether the appropriate analysis would be a one-tailed test or a two-tailed testAlso complete Week 5 midweek assignment Week 6 knowledge check (only should take ten minutes it is onlyyyy five multiple choice questions)these assignments should only take a total of a hour tops to do they are not hard if your good at math they knowledge checks are VERY short and multiple choice

In your own words, write how to calculate the expected value. How is this different than the probability?