Being the one-dimensional eguation a²w a²w at2 Əx² Where w is the height of the wave, x is the distance,t is the time and c is the speed at which waves propagate. show that the function is a solution of the one-dimensional equation (c) w = sen(x + ct) + cos (2x + 2ct) |

Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter8: Polynomials
Section8.5: Solution Of Cubic And Quartic Equations By Formulas (optional)
Problem 29E
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derivative

Being the one-dimensional eguation
a²w
a²w
at2
Əx²
Where w is the height of the wave, x is the distance,t is the time and c is the speed at which
waves propagate.
show that the function is a solution of the one-dimensional equation
(c) w = sen(x + ct) + cos (2x + 2ct)
|
Transcribed Image Text:Being the one-dimensional eguation a²w a²w at2 Əx² Where w is the height of the wave, x is the distance,t is the time and c is the speed at which waves propagate. show that the function is a solution of the one-dimensional equation (c) w = sen(x + ct) + cos (2x + 2ct) |
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