Why Are Basic Math Skills Lacking in Aspiring University Students?

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Discussion Overview

The discussion centers around the perceived lack of basic math skills among aspiring university students, particularly in the context of their readiness for higher education in STEM fields. Participants share personal observations, experiences, and frustrations regarding the mathematical competencies of their peers, touching on issues of teaching methods, student attitudes, and the cumulative nature of math learning.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Exploratory

Main Points Raised

  • Some participants express concern over the prevalence of fundamental mistakes in math among students who aspire to attend prestigious universities.
  • There are anecdotes about students struggling with basic concepts like FOIL and graphing, suggesting a disconnect between their aspirations and their skills.
  • One participant notes that even good students can have off days, which may lead to careless mistakes, while others emphasize the importance of retaining knowledge in math due to its cumulative nature.
  • Some participants argue that math is often taught as a series of arbitrary rules, which may contribute to students forgetting concepts after tests.
  • There are observations about the humorous yet concerning mistakes made by students during tests, indicating a lack of understanding of fundamental principles.
  • A participant recounts an experience where a student misapplied differentiation rules, highlighting a potential gap in foundational knowledge.

Areas of Agreement / Disagreement

Participants generally agree that there is a significant issue with basic math skills among students, but there are multiple competing views on the causes of this problem, including teaching methods, student attitudes, and the nature of math as a subject. The discussion remains unresolved regarding the best approaches to address these issues.

Contextual Notes

Limitations in the discussion include a lack of consensus on the effectiveness of current teaching methods and the role of student motivation in learning math. There are also unresolved questions about how to best support students in retaining mathematical knowledge over time.

  • #31
Lord Anoobis said:
Nay, thou hast erred. sin(a slightly chilly day) ≈ -sin(boiling hot) implies that boiling hot is a small(ish) negative radian value and a slightly chilly day is the absolute value thereof. Which reeks of sorcery.
I have no idea what that is, but that is just ... Lord Anoobis, if you can turn a math problem into sorcery ... then I really need to know what math you've learned.
Lord Anoobis said:
Of course, my caffeine overdose has not kicked in yet so I may wrong.
Nah, the problem's probably correct. I punched the problem into a ye olden vintage calculator and it gave me a laughing wizard as a the answer.
 
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  • #32
Sometimes I think much faster than I write, and my information generation, transfer,and recording waves become out of phase. My calc professor told me (in a japanse sensai accent) "You are like my old computer, It crash, I did not know why. I work on it. It running too fast, Justlike you! It overheat and crash. You must slloowww down so you don't crash!"
 
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  • #33
ProfuselyQuarky said:
I have no idea what that is, but that is just ... Lord Anoobis, if you can turn a math problem into sorcery ... then I really need to know what math you've learned.
Such knowledge may not be passed to muggles.
 
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