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    Statistics: Central Limit Theorem and Hypothesis Testing

    Posted By: naag
    Statistics: Central Limit Theorem and Hypothesis Testing

    Statistics: Central Limit Theorem and Hypothesis Testing
    MP4 | Video: AVC 1280x720 | Audio: AAC 44KHz 2ch | 60 lectures | 6h 58m Duration | 772.05 MB
    Genre: eLearning | Language: English

    Get a thorough understanding of the most important concepts in Statistics - Central Limit Theorem and Hypothesis Testing

    This course is the key to build an excellent understanding of Inferential Statistics. It has students (from over 
    100 countries
    ) and here is what some of them have to say:

    "Well explained sir, every concept is clear as water and the way you explain is very easy to understand the concept. Worth buying this course"
    ~ K Roshnishree
    "The explanations are quite intuitive and the best part is that the course includes practice problems which helps in building the concepts"

    ~ Swati Sahu
    "The detail level coverage of the basic topics is amazing"  
    ~ Rehana Shake
    "This instructor is doing a fine job explaining the statistics concepts"  
    ~ Frank Herrera
    "Very clear examples, thank you sir!"  
    ~ Gitartha Pathak
    Course Description: 
    This course is designed for students who are struggling with Statistics or who are complete beginners in statistics.
    How is this course structured? 
    Section 1 and 2: These 2 sections cover the concepts that are crucial to understand the basics of hypothesis testing - Normal Distribution, Standard Normal Distribution,  Sampling, Sampling Distribution and Central Limit Theorem. (Before you start hypothesis testing, make sure you are absolutely clear with these concepts)
    Section 3: This section caters to the basics of hypothesis testing with three methods - Critical Value Method, Z-Score Method and p-value method.
    My approach is hands on:  Concepts, examples and solved problems addressing all the concepts covered in the lectures.
    Note : Only Hypothesis Testing in Case of Single Population Mean is covered