Recent content by kezzstar
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Graduate Div(gradΦ): Solve 3y12+2y22-3y1y32
Φ=3y12+2y22-3y1y32 Find: div(gradΦ). I broke it down to find the partial derivative of all 3 coordinates y1,y2 and y3, so using the continuity equation: y1=6y1-3y32 y2=4y2 y3=6y3y1 However, I'm not sure if this correct, would the first part give the gradient? Could someone confirm or solve...- kezzstar
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- Replies: 4
- Forum: Differential Equations
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Undergrad How do I convert [D]=[A][ B]T[C] to index notation?
No I never editted the equation. Do you have any ideas?- kezzstar
- Post #5
- Forum: Linear and Abstract Algebra
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Undergrad How do I convert [D]=[A][ B]T[C] to index notation?
BT? It is the transpose of B.- kezzstar
- Post #3
- Forum: Linear and Abstract Algebra
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Undergrad How do I convert [D]=[A][ B]T[C] to index notation?
I am having trouble converting [D]=[A][ B]T[C] to index notation. I initially thought it would be Dij=AijBkjCkl but I have doubts that this is correct. Would anyone be able to elaborate on this? Regards- kezzstar
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- Index Index notation Notation
- Replies: 6
- Forum: Linear and Abstract Algebra
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Deriving the frequency in a beam equation.
Where abouts in the text am I looking?- kezzstar
- Post #8
- Forum: Advanced Physics Homework Help
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Deriving the frequency in a beam equation.
Thanks for the reply. Checked that website and still no further forward.- kezzstar
- Post #6
- Forum: Advanced Physics Homework Help
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Deriving the frequency in a beam equation.
supported at each end. m in the equation is the mass of the beam itself. Yeah 3. is wrong, just found that too. Argh I'm stumped...- kezzstar
- Post #4
- Forum: Advanced Physics Homework Help
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Deriving the frequency in a beam equation.
1. Deriving frequency in a beam equation, E=Young's Modulus, I = Moment of Inertia, m=mass, L=length, f=frequency. 2. Deriving this equation: (∏/2)√(EI/mL3) 3.(EI(∂4y/∂x4 = -m(∂2y/∂x2) ≈ EI(∂4y/∂x4+ m(∂2y/∂x2 = 0 Don't know where to go from here...- kezzstar
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- Beam deriving Frequency
- Replies: 8
- Forum: Advanced Physics Homework Help