- #1
- 1,753
- 143
A 3rd degree polynomial is called a cubic, and a 2nd degree is a quadratic. But quad implies 4. Why is a 2nd degree called quadratic?
3rd degree polynomial is called a cubic
- Context: High School
- Thread starter tony873004
- Start date
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- Tags
- Cubic Degree Polynomial
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Discussion Overview
The discussion centers around the terminology used for polynomials, specifically why a 2nd degree polynomial is referred to as "quadratic" despite the prefix "quad" suggesting four. The conversation touches on the origins of the term and its relation to geometric concepts.
Discussion Character
- Conceptual clarification, Meta-discussion
Main Points Raised
- One participant notes that a 3rd degree polynomial is called a cubic and questions why a 2nd degree polynomial is termed quadratic, given the prefix "quad" implies four.
- Another participant explains that the term "quadratic" derives from the Latin word "quadratus," which means "square," indicating a connection to the area of squares.
- A later reply expresses gratitude for the explanation and includes a light-hearted comment about the responder's screen name.
- Further interaction reveals a friendly exchange, with one participant confirming they did not create their screen name solely for this discussion.
Areas of Agreement / Disagreement
Participants appear to agree on the etymology of "quadratic," but the initial question regarding the use of "quad" remains a point of curiosity without further exploration of differing views.
Contextual Notes
The discussion does not delve into deeper mathematical implications or alternative interpretations of the term "quadratic." The connection to geometric concepts is mentioned but not elaborated upon.
Who May Find This Useful
Individuals interested in mathematical terminology, the history of mathematical concepts, or those seeking clarification on polynomial classifications may find this discussion relevant.
- #2
[Quadratic]
- 59
- 3
The word comes from the Latin word quadratus, meaning "square". Quadratic functions deal with calculating the area of squares.
- #3
- 1,753
- 143
Thank you! You didn't make up that screen name just to answer my question, did you :)
- #4
[Quadratic]
- 59
- 3
tony873004 said:
LOL no, I just keep to myself mostly. I couldn't resist answering your question though
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