Unformatted text preview: ρ = ρ 2 (occuring if ν = 0). 2. Solve ∂ρ ∂t + ρ 2 ∂ρ ∂x = 0 subject to ρ ( x, 0) = 4 x < 3 x > 3. Solve ∂u ∂t + 4 u ∂u ∂x = 0 subject to u ( x, 0) = 3 x < 1 2 x > 1 4. Solve the above equation subject to u ( x, 0) = 2 x < − 1 3 x > − 1 5. Solve the quasilinear equation ∂u ∂t + u ∂u ∂x = 0 subject to u ( x, 0) = 2 x < 2 3 x > 2 263...
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This note was uploaded on 12/22/2011 for the course MAP 2302 taught by Professor Bell,d during the Fall '08 term at UNF.
 Fall '08
 BELL,D

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