Test #1 Solution (Version A Question 1)
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Ursula C. Schwerin Library
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Acknowledgments
This course is based on the following course(s):
- MAT1375 by Jonas Reitz
- MAT2680 by Jonas Reitz
Recent Comments
- Benjamin Tolbert on OpenLab assignment: time machine
- Kunal Surujprasad on OpenLab assignment: time machine
- Angelica Tellez on OpenLab assignment: time machine
- Phoebe Narcisse on OpenLab assignment: time machine
- Jonathan Lee on OpenLab assignment: time machine
Categories
- Announcements
- Assignment Instructions
- Assignment Posts
- Course Activities
- Discussions
- Final exam formulas
- Introduce yourself
- My Week in MAT 2680
- Practice exam
- Practice Exam Questions
- Practice Exam Solutions
- Project #1
- Project #1 groups
- Project #1 pairs
- Project #2
- Project #2 groups
- Project #2 pairs
- Project #3
- Project #3 Draft
- Project #3 Final
- Project #4
- Resources
- Student Work
- Test #1 Formulas
- Test #1 Review
- Test #1 Solutions
- Test #2 Formulas
- Test #2 Review
- Test #2 Solutions
- Test #3 Formulas
- Test #3 Review
- Test #3 Solutions
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Based on this question,
I am quite surprised that you did a different way to find y, which it was to have the Liner homogenous to be applied on y = ce^-f(p(x)dx)
I perform the long way to find y, because I find that to be tricky so I have to do the integration on both sides to find y, as for the rest, it is similar to what I do on a similar question.
In other words, this is an amazing solution!