What This Document Is
This document is a second examination for an Intensive Precalculus course (MATH 1155) at the University of Minnesota Twin Cities. It’s designed to assess student understanding of core precalculus concepts covered during a specific period of the course. The exam focuses on evaluating problem-solving skills and the application of mathematical principles, rather than simple recall of definitions. It includes both multiple-choice questions and problems requiring detailed, step-by-step solutions.
Why This Document Matters
This exam is invaluable for students currently enrolled in or preparing for an intensive precalculus course. It serves as a strong indicator of the types of questions and the level of difficulty they can expect on formal assessments. Reviewing the structure and scope of this exam can help students identify areas where they need further study and refine their test-taking strategies. It’s particularly useful for students who want to gauge their preparedness and build confidence before an actual exam setting.
Common Limitations or Challenges
Please note that this document *only* provides the exam itself. It does not include worked-out solutions, detailed explanations, or concept reviews. It’s a tool for self-assessment, but it won’t teach you the material. Students will need a solid foundation in precalculus concepts and access to other learning resources (textbooks, lectures, practice problems) to fully benefit from this exam. The exam also reflects the specific content emphasis of the Fall 2009 course, so some topics may be weighted differently in other iterations.
What This Document Provides
* A full copy of the second examination for Math 1155, Intensive Precalculus.
* A variety of question types, including multiple-choice and free-response problems.
* Coverage of key precalculus topics such as trigonometric functions, graphing, and function analysis.
* Information regarding exam logistics, including time limits and permitted materials.
* Insight into the instructor’s expectations regarding mathematical notation and problem-solving presentation.
* Problems involving real-world applications, such as rotational speed calculations.
* Exercises focused on function domain and range determination.
* Questions designed to test understanding of inverse functions.