Recent content by JM00404
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J
Where Can I Find Melting Points for These Semicarbazone Compounds?
Does anyone have or know where I can find literature values for the melting points (or melting ranges) of the following three semicarbazone compounds? 4-Methoxybenzaldehyde semicarbazone Isopropylbenzaldehyde semicarbazone Carvone semicarbazone (either the R or S diasteriomers) I haven't been...- JM00404
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- Compounds Melting Melting point Point
- Replies: 2
- Forum: Biology and Chemistry Homework Help
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J
What are the Different Ways to Define Legendre Polynomials?
Evening. I am having difficulty solving the the problems that have been included below. For the first problem, I essentially followed what the hint suggested that I do and I still cannot "see" the solution. I am honestly not sure how to even go about solving the second problem. For the...- JM00404
- Thread
- Replies: 1
- Forum: Calculus and Beyond Homework Help
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J
Two Differential Equation Problems
Please see the PDF attatchment to view the problems. Thank you for your time.- JM00404
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- Differential Differential equation
- Replies: 2
- Forum: Calculus and Beyond Homework Help
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J
Two Differential Equation Problems
Problem I. Consider the equation y''+a_1y'+a_2y=0 where the constants a_1,a_2 are real. Suppose \alpha+i\beta is a complex root of the characteristic polynomial, where \alpha,\beta are real, \beta\neq 0 . (i) Show that \alpha-i\beta is also a root. (ii) Show that any solution...- JM00404
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- Differential Differential equation
- Replies: 2
- Forum: Introductory Physics Homework Help
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J
Linear Equation with Constant Coefficients Problem
Find all solutions \phi of y''+y=0 satisfying: 1) \phi(0)=1, \phi(\pi/2)=2 2) \phi(0)=0, \phi(\pi)=0 3) \phi(0)=0, \phi'(\pi/2)=0 4) \phi(0)=0, \phi(\pi/2)=0 I cannot seem to solve parts 2-4 in a way that...- JM00404
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- Coefficients Constant Linear Linear equation
- Replies: 5
- Forum: Introductory Physics Homework Help
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J
First-Order Linear Differential Equation Problem
Thank you for posting that identity. I have made some modifications to the original post-it appears that some typos were made while I was in the process of typing. All of the equations should now look more hospitable. Thank you for your time.- JM00404
- Post #3
- Forum: Introductory Physics Homework Help
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J
First-Order Linear Differential Equation Problem
Consider the equation Ly'+Ry=E\sin(\omega x) , where L,R,E,\omega are positive constants. 1) Compute the solution \phi satisfying \phi(0)=0 . 2) Show that this solution may be written in the form \phi(x)=\frac{E\omega...- JM00404
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- Differential Differential equation Linear
- Replies: 2
- Forum: Introductory Physics Homework Help