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A string is stretched and fastened to two points l apart. Motion is started by displacing the string in from which it is released at time t = 0. Then the displacement of any point at the form y = a sin a distance x from one end at time t is given by y(x, t) = a sin() cos(). The boundary conditions are given by = 0 (a) y(0,t) = 0, y(1, t) = 0 (b) y(x,0) = (d) y(x,0) = sin (뛰) yr(0.0)-0 (c) y(x,0) = 0 = 0 a sin %3D %3D O 0 O O

A string is stretched and fastened to two points l apart. Motion is started by displacing the string in from which it is released at time t = 0. Then the displacement of any point at the form y = a sin a distance x from one end at time t is given by y(x, t) = a sin() cos(). The boundary conditions are given by = 0 (a) y(0,t) = 0, y(1, t) = 0 (b) y(x,0) = (d) y(x,0) = sin (뛰) yr(0.0)-0 (c) y(x,0) = 0 = 0 a sin %3D %3D O 0 O O

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 78E
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A string is stretched and fastened to two points I apart. Motion is started by displacing the string in the form y = a sin) from which it is released at time t =0. Then the displacement of any point at a distance x from one end at time t is given by y(x,t) = a sin() cos(). The boundary %3D conditions are given by (a) y(0,t) = 0, y(1, t) = 0 (b) y(x,0) = a sin = 0 (c) y(x, 0) = 0 ()0 (d) y(x,0) = a sin () .y(0.t) = 0 = 0 %3! b.
Transcribed Image Text:A string is stretched and fastened to two points I apart. Motion is started by displacing the string in the form y = a sin) from which it is released at time t =0. Then the displacement of any point at a distance x from one end at time t is given by y(x,t) = a sin() cos(). The boundary %3D conditions are given by (a) y(0,t) = 0, y(1, t) = 0 (b) y(x,0) = a sin = 0 (c) y(x, 0) = 0 ()0 (d) y(x,0) = a sin () .y(0.t) = 0 = 0 %3! b.
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