əz Solve (x² – y² – z²)p + (2xy) q = 2xz where p = q = əz əx bA flexible string of length a is tightly stretched between x = 0,x = n, on x-axis, its ends being fixed at these points. When set into...

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əz<br>Solve (x² – y² – z²)p + (2xy) q = 2xz where p = q =<br>əz<br>əx<br>bA flexible string of length a is tightly stretched between x = 0,x = n, on x-axis,<br>its ends being fixed at these points. When set into small transverse vibration, the<br>aty<br>= 4<br>displacement y(x, t) from x-axis of any point x at time t is given by-<br>at2<br>a²y<br>əx²'<br>Find the solution of equation which satisfies y(0, t) = 0, y(r, t) = 0,<br>= 0 and y(x, 0) = 0.1 sin x + 0.001 sin 4x for 0 < x < n.<br>at<br>t=0<br>

Extracted text: əz Solve (x² – y² – z²)p + (2xy) q = 2xz where p = q = əz əx bA flexible string of length a is tightly stretched between x = 0,x = n, on x-axis, its ends being fixed at these points. When set into small transverse vibration, the aty = 4 displacement y(x, t) from x-axis of any point x at time t is given by- at2 a²y əx²' Find the solution of equation which satisfies y(0, t) = 0, y(r, t) = 0, = 0 and y(x, 0) = 0.1 sin x + 0.001 sin 4x for 0 < x="">< n.="" at="" t="">

Jun 04, 2022
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