Business Analytics I Quiz
Free Practice Quiz & Exam Preparation
Ace your exam with our engaging Business Analytics I practice quiz, designed specifically for students exploring the fundamentals of statistics, distributions, and linear regression in a business context. This quiz covers key skills such as hypothesis testing, multivariate regression, data visualization, and evidence-based storytelling, helping you master the data life cycle and build a strong foundation in business analytics.
Study Outcomes
- Understand and apply basic statistical methods to draw business inferences.
- Analyze distributions and perform hypothesis testing to validate business assumptions.
- Utilize linear and multivariate regression models to interpret relationships among variables.
- Identify and frame business opportunities through effective data visualization and summarization.
- Apply evidence-based storytelling techniques using spreadsheet tools for decision-making.
Business Analytics I Additional Reading
Here are some top-notch academic resources to supercharge your understanding of business analytics:
- Linear Regression for Business Statistics This Coursera course by Rice University delves into linear regression techniques tailored for business applications, covering hypothesis testing and multivariate regression.
- Linear Regression and Modeling Offered by Duke University, this course introduces both simple and multiple linear regression models, emphasizing their application in data analysis using R.
- Data Science: Linear Regression Harvard University's course teaches how to implement linear regression in R, focusing on understanding relationships between variables and adjusting for confounding factors.
- Linear Regression | The Analytics Edge MIT's OpenCourseWare provides comprehensive lecture notes and problem sets on linear regression, emphasizing its role in predictive analytics.
- Linear Model and Extensions This lecture note from the University of California Berkeley offers an intermediate-level introduction to linear models, balancing rigorous proofs with practical applications in R.