Differential equations 2 questions with multiple parts
Answer
- The questioner was satisfied with and accepted the answer, or
- The answer was evaluated as being 100% correct by the judge.
1 Attachment

-
thank you Phil, I wanted to say that I will have a final on the 30th of July I will post like 1 or 2 problems (I will contribute appropriately)
-
I will try to be around, but I can not promise. There are several other highly qualified users who answer questions here. If you make a good offer your questions mostly likely will be answered.
-
I understand
-
hey Philip, I have a final tomorrow and will have 2 hours for it, I can start it at any time of the day but will have 2 hours to submit it, I will throw 1 or 2 questions your way, 80/100 dollars each. They won't be difficult, I just worry about timing, let me know if we can get on the same time line.
-
hey Ugher, Sure. I am available. When are you going to post them? What time Zone?
-
exam is available from 11:59pm thursday to 11:59pm west coast time, but I do not live there currently so I plan on starting to take it between 7am and 9:30am west coast time tomorrow, also thank you for getting back to me
-
How about 7:30am (West Coast time)?
-
that would probably work fine, I have a sample final if you want to take a peek
-
Sure, you can upload it in this post.
-
part 1 of the final https://pasteboard.co/KdqRznO.png part 2 of the final https://pasteboard.co/KdqRSkh.png solution for question 2 https://pasteboard.co/KdqS6DK.png solution for question 5 (didnt even know how to start it) https://pasteboard.co/KdqSrrA.png he said there might be another question involving an inhomogeneous 2x2 matrix that wasnt on the practice final but its not guranteed it will be on it
-
No problem. I should be able to help.
-
awesome, so I will stick with 7:30am west coast time (give or take 10 minutes)
-
Sounds good.
-
touching bases, 20 minutes is still good for you?
-
Yes.
-
great, I will post it at 7:32
-
Sounds good.
- answered
- 953 views
- $40.00
Related Questions
- Finding all real solutions of a linear ODE.
- Show this initial value problem has a unique solution for initial value forall t
- Find the general solution of the system of ODE $X'=\begin{bmatrix} 1 & 3 \\ -3 & 1 \end{bmatrix} X$
- How should I approach this question?
- ODE system help
- Ordinary Differential Equations
- Variation of Parameter for Variable Coefficient Equation
- Ordinary Differential Equations Word Problems
It would take about an hour to write a good solution for this. The offer is too low!
would you take it for $40 (thats the abs most I can afford)