Bundle: Differential Equations with Boundary-Value Problems, 9th + WebAssign Printed Access Card for Zill's Differential Equations with Boundary-Value Problems, 9th Edition, Single-Term

9th Edition

ISBN: 9781337604918

Author: Dennis G. Zill

Publisher: Cengage Learning

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Textbook Question

Chapter 14, Problem 2RE

In Problems 1-20 solve the given boundary-value problem by an appropriate integral transform. Make assumptions about boundedness where necessary.

2. ∂ 2 u ∂ x 2 = ∂ u ∂ t , 0 < x < 1, t > 0

u(0, t) = 0 u(1, t) = 0, t > 0

u(x, 0) = 50 sin 2πx, 0 < x < 1

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Chapter 14, Problem 1RE

Chapter 14, Problem 3RE

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Chapter 14 Solutions

Bundle: Differential Equations with Boundary-Value Problems, 9th + WebAssign Printed Access Card for Zill's Differential Equations with Boundary-Value Problems, 9th Edition, Single-Term

Ch. 14.1 - (a) Show that erf(t)=10ted. (b) Use part (a), the...Ch. 14.1 - Prob. 2E Ch. 14.1 - Prob. 3E Ch. 14.1 - Prob. 4E Ch. 14.1 - Prob. 5E Ch. 14.1 - Prob. 6E Ch. 14.1 - Prob. 7E Ch. 14.1 - Prob. 8E Ch. 14.1 - Prob. 9E Ch. 14.1 - Use the third and fifth entries in Table 14.1.1 to...

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In Problems 1-20 solve the given boundary-value problem by an appropriate integral transform. Make assumptions about boundedness where necessary. 2. ∂ 2 u ∂ x 2 = ∂ u ∂ t , 0 < x < 1, t > 0 u (0, t ) = 0 u (1, t ) = 0, t > 0 u ( x , 0) = 50 sin 2 πx , 0 < x < 1

Solution Summary: The author explains the solution of the boundary value problem under given boundary conditions.

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Chapter 14 Solutions

In Problems 1-20 solve the given boundary-value problem by an appropriate integral transform. Make assumptions about boundedness where necessary. 2. ∂ 2 u ∂ x 2 = ∂ u ∂ t , 0 &lt; x &lt; 1, t &gt; 0 u (0, t ) = 0 u (1, t ) = 0, t &gt; 0 u ( x , 0) = 50 sin 2 πx , 0 &lt; x &lt; 1

Solution Summary: The author explains the solution of the boundary value problem under given boundary conditions.

Videos

Want to see the full answer?

Chapter 14 Solutions

In Problems 1-20 solve the given boundary-value problem by an appropriate integral transform. Make assumptions about boundedness where necessary. 2. ∂ 2 u ∂ x 2 = ∂ u ∂ t , 0 < x < 1, t > 0 u (0, t ) = 0 u (1, t ) = 0, t > 0 u ( x , 0) = 50 sin 2 πx , 0 < x < 1