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Get Patterns In Binomial Expansion1 Myp 5 Math Investigation - Desertacademy
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This guide aims to provide clear, step-by-step instructions for effectively completing the Patterns In Binomial Expansion1 MYP 5 Math Investigation. Designed for a broad audience, it offers detailed guidance on each section of the form to ensure clarity and ease of use.
Follow the steps to successfully complete the investigation form.
- Click ‘Get Form’ button to access the Patterns In Binomial Expansion1 MYP 5 Math Investigation form and open it in your preferred online editor.
- Begin by entering your name and the date in the designated fields at the top of the form. This information is vital for tracking your submission.
- For each part of the investigation, pay attention to the instructions provided. Start with 'Part I: Producing Data through Expansion.' Here, expand and simplify the examples as prompted and record your answers in the available spaces.
- Complete 'Part II: Organizing Data' by filling in the coefficients and exponents for each example in their corresponding rows. Ensure accuracy and clarity as this data is crucial for understanding patterns.
- Move to 'Part III: Describing the Pattern.' Here, provide explanations for the relationships between the rows and their expansions. Be thorough in your description.
- In 'Part IV: General Rule, Application, and Testing of Pattern,' expand the binomials as instructed. Formulate a general rule based on your findings and provide justifications for your conclusions.
- Finally, address the reflection questions in 'Part V: Reflection and Evaluation Questions.' This will help solidify your understanding of the patterns and their applications.
- After completing the form, review your entries for accuracy. You can then save changes, download, print, or share the form as necessary.
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The Approach Locating a specific power of x, such as the x4, in the binomial expansion therefore consists of determining the value of r at which tr corresponds to that power of x. For x4 that would mean determining the value of r at which tr=(5r). (2x2)5−r. (−x)r is an x4 term.
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