Needing advice for winning/doing well in a Math Counts competition

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To succeed in the Math Counts competition, participants should focus on effective problem-solving strategies. Key recommendations include reading each problem multiple times to gain a comprehensive understanding, translating word problems into mathematical expressions, and ensuring clarity on known and unknown variables. Practicing a variety of problems is crucial, with an emphasis on solving them through different methods to identify the simplest approach. Utilizing resources that provide insights into math techniques can further enhance preparation and performance.
QuantamMaster
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Hello! I am a passionate math student wanting advice on how to succeed and go far in a math competition called Math Counts, a mostly word problem-based competition for grades 6-8. Anything helps! Thank you!
 
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If anything helps then
https://www.physicsforums.com/insights/10-math-tips-save-time-avoid-mistakes/
or
https://www.physicsforums.com/insights/how-most-proofs-are-structured-and-how-to-write-them/
might help.

I always told my students:
  • read it once to get an overview
  • read it twice to translate the text into information:
    "three men were building a log cabin in 5 weeks" translates to "##3\, m \text{ in } 5\, w##, probably reverse proportional, i.e. ##3\cdot 5 =15 \,[mw]##" where ##mw## are menweeks. Do not forget the units!
  • read it a third time to check your translation and elaborate on the question, i.e. separate unknowns and known parameters
 
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Do practice problems, but solve them multiple ways with the goal of finding simplest way.
 
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fresh_42 said:
If anything helps then
https://www.physicsforums.com/insights/10-math-tips-save-time-avoid-mistakes/
or
https://www.physicsforums.com/insights/how-most-proofs-are-structured-and-how-to-write-them/
might help.

I always told my students:
  • read it once to get an overview
  • read it twice to translate the text into information:
    "three men were building a log cabin in 5 weeks" translates to "##3\, m \text{ in } 5\, w##, probably reverse proportional, i.e. ##3\cdot 5 =15 \,[mw]##" where ##mw## are menweeks. Do not forget the units!
  • read it a third time to check your translation and elaborate on the question, i.e. separate unknowns and known parameters
Thank you so much, I have read the articles and they are very insightful!
 
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Frabjous said:
Do practice problems, but solve them multiple ways with the goal of finding simplest way.
Thank you, I will implement this when I am studying!
 
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