12th Grade
Latest uploads at 12th Grade. Looking for notes at 12th Grade? We have lots of notes, study guides and study notes available for your school.
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Majors at 12th Grade
Notes available for the following studies at 12th Grade
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Latest notes & summaries 12th Grade
Well organised notes that includes all crucial information needed for IB Biology. Easy to understand, follows the IB syllabus points, includes examples that can be useful in tests.
50 pages of Molecular Biology notes according to syllabus points. Includes diagrams, tables, explanations, examples.
Handwritten notes of IB Biology Topic 2.4 Proteins. Condensed notes of protein functions, properties, and examples.
Handwritten IB Biology topic 2.3 carbs and lipids summary notes. Including structural formulae. Clear and organised, condensed notes.
Handwritten notes of Topic 1.4 Membrane Transport of IB Biology. Condensed notes with many diagrams for an easy understanding.
Handwritten summary of only topic 1.3 (Membrane Structure) in IB Biology. Clear diagrams and condensed onto one page.
Handwritten notes condensed onto one page with drawn diagrams. Combines topics 6.1 and D.2 together. Includes higher level biology content.
23 pages of IB Biology HL Topic 1 (Cell Biology) notes according to syllabus points. Includes key points, explanations, examples, definitions, and diagrams. Easy to understand and organised!
Provided in-depth, complete coverage of fundamental concepts, theories, and applications within the field of microeconomics. Here’s a detailed description of what these notes might include: 
 
### 1. **Introduction to Microeconomics** 
 - **Definition and Scope**: Understanding what microeconomics is and its importance in analyzing individual markets and consumer behavior. 
 - **Basic Economic Problems**: Scarcity, choice, and opportunity cost. 
 - **Economic Models and Assumptions**: Us...
This summary sheet provides detailed working out on how to solve derivative problems. It specifically goes through the quotient rule, chain rule, product rule and how log functions are seen in derivatives.