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Math Strategy: Backsolving
Summary
Backsolving is a strategic approach for solving algebraic and word problems on the GRE exam, offering an alternative to traditional algebraic methods.
- Backsolving involves starting with the middle answer choice and working backwards to solve the problem, which can be quicker than algebra in some cases.
- If the middle answer choice is too big or too small, it provides valuable information to eliminate three out of the five choices immediately.
- Practicing backsolving can lead to increased efficiency and speed in solving problems, especially when the answers are numerical and listed in order.
- It's important to consider the logical implications of the problem when backsolving, as increasing or decreasing values may not always have intuitive outcomes.
- Backsolving is particularly useful for complex problems where traditional algebraic approaches are cumbersome or impractical.
Chapters
00:00
Introduction to Backsolving
00:07
Applying Backsolving to Algebraic Problems
02:18
Practical Application and Examples
07:00
Advanced Backsolving Techniques
11:16
Summary and Efficiency of Backsolving