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Two identical very long rods are at different temperatures T| and T2. At time t = 0[ they are attached; then, the system will satisfy the problem u – kurz = 0, – 0 < x < 00, t> 0 (T1, if æ < 0 u(x,0) = T2, if x > 0 The solution is u(x, t) = Write your solution in terms of the error function erf and complementary error function erfd, and use "T1" and "T2" in the place of T|| and T, respectively. Hint: The error function is defined by erf(x) = =. e and the complementary error function is defined by 2 erfc(x) = 1 – erf(æ) =

Two identical very long rods are at different temperatures T| and T2. At time t = 0[ they are attached; then, the system will satisfy the problem u – kurz = 0, – 0 < x < 00, t> 0 (T1, if æ < 0 u(x,0) = T2, if x > 0 The solution is u(x, t) = Write your solution in terms of the error function erf and complementary error function erfd, and use "T1" and "T2" in the place of T|| and T, respectively. Hint: The error function is defined by erf(x) = =. e and the complementary error function is defined by 2 erfc(x) = 1 – erf(æ) =

Algebra for College Students
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter11: Systems Of Equations
Section11.5: Cramer's Rule
Problem 35PS
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Two identical very long rods are at different temperatures T||and T2. At time t = 0l they are attached; then, the system will satisfy the problem Ut – k*uzz = 0, – 0 < x < 0, t > 0 S T1, if x < 0 u(x, 0) T2, if x >0 The solution is u(x, t) = Write your solution in terms of the error function erf and complementary error function erfd, and use "T1"and "T2" in the place of T| and T, respectively. Hint: The error function is defined by erf(x) e and the complementary error function is defined by erfc(x) = 1 – erf(x) dt e
Transcribed Image Text:Two identical very long rods are at different temperatures T||and T2. At time t = 0l they are attached; then, the system will satisfy the problem Ut – k*uzz = 0, – 0 < x < 0, t > 0 S T1, if x < 0 u(x, 0) T2, if x >0 The solution is u(x, t) = Write your solution in terms of the error function erf and complementary error function erfd, and use "T1"and "T2" in the place of T| and T, respectively. Hint: The error function is defined by erf(x) e and the complementary error function is defined by erfc(x) = 1 – erf(x) dt e
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