Math GPT: Revolutionizing Mathematics with AI Technology and AnsGPT AI

Accounting Homework Help: Navigating Financial Learning with AnsGPT AI

Answer Checker: Revolutionizing Homework Accuracy with AnsGPT AI

AI Answering Service Free: Revolutionizing Customer Support with AnsGPT AI

Critical Thinking Activity: Enhancing Cognitive Skills with AnsGPT AI

Benefits of Assignments: Enhancing Learning and Academic Growth

Chegg Study: Revolutionizing Academic Assistance with AnsGPT AI Integration

Best AI for Questions and Answers: Revolutionizing Information Accessibility

TutorEva: Revolutionizing Personalized Learning in the Digital Age

Mathematic AI: Transforming the Way We Approach Mathematics

Mathway for Statistics: Streamlining Data Analysis with AI Tools

Help Me with My Statistics Homework: Leveraging AI for Advanced Learning

History Homework Help: Leveraging AI for Deeper Historical Understanding

AI for Chemistry Homework: Transforming Chemical Education

WH Question Generator: Enhancing Language Learning with AI

How to Get Better at Geometry: Strategies and Tools for Success

AI Does Homework: Revolutionizing Education with AnsGPT AI

MathsLover: Embracing the Joy of Mathematics with Advanced AI Tools

Homeworkify: Transforming Homework with AI and Online Resources

Is Nerdify Safe? Exploring the Reliability and Security of Online Academic Assistance

To solve for the mean (μ) and variance (σ^2) of a discrete uniform distribution, you can use the following formulas:

For a discrete uniform distribution where each of the n outcomes is equally likely, the mean is calculated as:
\[ \mu = \frac{(a + b)}{2} \]
where a and b are the minimum and maximum values of the distribution, respectively.

The variance is calculated as:
\[ \sigma^2 = \frac{(b - a + 1)^2 - 1}{12} \]

In your case, the random variable X has a discrete uniform distribution on integers from 6 to 16. Therefore, a = 6 and b = 16.

Using the formulas:

\[ \mu = \frac{(6 + 16)}{2} = \frac{22}{2} = 11 \]

\[ \sigma^2 = \frac{(16 - 6 + 1)^2 - 1}{12} = \frac{(11)^2 - 1}{12} = \frac{120}{12} = 10 \]

So the mean (μ) is 11, and the variance (σ^2) is 10.  These answers are already to two decimal places.

Let the random variable X have a discrete uniform distribution on the integers 6 S x 16. Determine
the mean, u, and variance, 02, of X.
Round your answers to two decimal places (e.g. 98.76).
02 _
