The Internal Assessment (IA) in IB Math is a crucial component of the course, allowing you to explore a mathematical topic of your choice in depth. A well-structured IA not only showcases your understanding and application of mathematical concepts but also makes your work more coherent and compelling. Here’s a guide to help you structure your IB Math IA effectively.
1. Introduction
Purpose:
- Introduce your topic and explain why you chose it.
- State the aim of your investigation and what you hope to achieve.
Key Elements:
- Engaging Opening: Start with a hook that captures the reader’s interest. This could be an intriguing question, a surprising fact, or a real-world application of your topic.
- Context and Background: Provide any necessary background information to help the reader understand the context of your investigation.
- Research Question: Clearly state your research question or hypothesis.
- Objectives: Outline the objectives of your IA and what you intend to explore.
Example: The relationship between music and mathematics has fascinated scholars for centuries. In this IA, I aim to explore how mathematical principles can be applied to understand musical scales and harmonies. Specifically, I will investigate the frequencies of different musical notes and their mathematical ratios to uncover patterns that govern musical harmony.
2. Rationale
Purpose:
- Explain the significance of your topic.
- Justify why it is worth investigating.
Key Elements:
- Personal Interest: Describe your personal interest in the topic and why it appeals to you.
- Mathematical Relevance: Explain the mathematical significance and how it relates to the IB Math curriculum.
- Real-World Applications: Highlight any practical applications of your topic.
Example: Music has always been a passion of mine, and I have been curious about the underlying mathematical structures that create harmony. Understanding these relationships can enhance both musical composition and appreciation. Moreover, this investigation ties into the IB Math curriculum by applying algebra, trigonometry, and calculus concepts to a real-world context.
