The exam includes a take-home portion that consists of multiple-choice and short-answer questions.
The in-class portion must be completed on Tuesday.
Students are required to submit the take-home exam during the in-class portion.
Starts with question 20 and includes multiple-choice questions
Ends with short-answer questions
Utilizes chapters 5 and 6 materials primarily
Consists mainly of multiple-choice questions
Related to chapters 4, 5, and 6 assignments
Students should bring calculators
Essential for both sections of the exam, especially chapters 5 and 6
Utilize provided worksheets on Canvas for calculations
Worksheets contain information necessary for problems related to binomial, Poisson, and normal distributions
Reference the binomial and hypergeometric distributions
Important to understand how to manipulate given Excel sheets for problem-solving
Focus on the normal distribution and how to calculate probabilities
Key to understand cumulative probability formulas for exponential distribution
Formula for Expected Value: E(X) = n * p
Variance Formula: Var(X) = n * p * (1 - p)
Key Characteristics: Mean and variance are equal for Poisson; for exponential, the mean and standard deviation are equal.
Mean (Expected Value) of Exponential Distribution: 1/lambda
Students will be expected to calculate probabilities based on given statistics using the appropriate distribution formulas
Be able to differentiate between mutually exclusive and independent events.
Given n = 8 and p = 0.37 in a binomial distribution scenario:
Calculate expected value and variance
Students can use Excel or Google Sheets for calculations
Caution against using external human resources for answers
Complete highlighted problems from assignments on Canvas
Review textbook examples pertaining to the take-home exam
Bring necessary materials including calculators and answer sheets
Stay organized with answer sheets and questions
Revisit class notes and Excel worksheets before the exam
Open for Q&A at the end of the review session
Ensure copy of the take-home exam is obtained either in class or via email if watching online.