Linear differential equation hwk check

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Homework Help Overview

The discussion revolves around a homework problem related to differential equations, specifically addressing the verification of a solution to a differential equation. Participants are examining the nature of the equation and the correctness of the proposed solution.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants are discussing the validity of the original poster's classification of the problem as a linear differential equation and questioning the format of the answer. There are mentions of integration and the importance of checking solutions by substitution into the original equation.

Discussion Status

The discussion is ongoing, with participants providing feedback on the original poster's approach and suggesting methods for verifying the solution. There is no explicit consensus on the classification of the equation or the correctness of the solution, indicating a productive exploration of the topic.

Contextual Notes

Some participants express concerns about the clarity of the problem statement and the use of images in the original post, which may hinder effective communication and understanding.

Ashley1nOnly
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1. Homework Statement

Posted

Homework Equations



Posted

The Attempt at a Solution


Posted

I just need the work to be checked.
 
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I integrated to get the last part.
 
My only comments are:
1. Your title is misleading; this is not a linear DE
2. Your answer should be an equation with ##y## and ##t##.
3. I won't comment on the steps because of the impossibility of editing images.
 
Ashley1nOnly said:
I integrated to get the last part.
Ashley1nOnly said:
View attachment 106286 1. Homework Statement
Posted

Homework Equations



Posted

The Attempt at a Solution


Posted

I just need the work to be checked.

I almost always avoid looking at posted images, but I can offer useful advice. If you have a differential equation and a (supposed) solution, the standard operating principle you should always apply is to check the solution for yourself, by substituting it into the differential equation and seeing if it "works".
 

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