Perpendicular Graphs: Finding A1/B1 Using Negative Reciprocal | Homework Help

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Homework Help Overview

The problem involves determining the ratio A1/B1 for two equations of lines that are perpendicular, specifically A1x + B1y = C1 and A2x + B2y = C2. The context is rooted in the concept of negative reciprocals in relation to the slopes of perpendicular lines.

Discussion Character

  • Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the relationship between the coefficients A1, B1, A2, and B2, particularly focusing on the negative reciprocal relationship that defines perpendicular lines. There is an attempt to express A1/B1 in terms of A2 and B2, with some questioning the correctness of the initial reasoning.

Discussion Status

The discussion includes differing opinions on the correctness of the initial approach to expressing A1/B1. Some participants affirm the reasoning, while others express confusion or disagreement, indicating an ongoing exploration of the concepts involved.

Contextual Notes

Participants reference the context of homework constraints and express frustration with the grading system, suggesting that there may be additional pressures influencing their interpretations.

eXmag
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Homework Statement



If the graphs of A1x + B1y = C1 and A2x + B2y = C2 are perpendicular, express the following in terms of A2 and B2.

A1/B1= ?

Homework Equations



Negative reciprocal


The Attempt at a Solution



I thought that by expressing A2 and B2 with A1/B1, it would just be the negative reciprocal if its perpendicular so it would be -B2/A2 which is incorrect.
 
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eXmag said:

Homework Statement



If the graphs of A1x + B1y = C1 and A2x + B2y = C2 are perpendicular, express the following in terms of A2 and B2.

A1/B1= ?

Homework Equations



Negative reciprocal


The Attempt at a Solution



I thought that by expressing A2 and B2 with A1/B1, it would just be the negative reciprocal if its perpendicular so it would be -B2/A2 which is incorrect.

It shouldn't be marked as incorrect. It looks correct to me.
 
This is how webassign screws you over!
 
Thanks for the response! I knew it was correct
 

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