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a. Find ztt for Ztt = sin (a) ә f əx 8 z(x, y, t) = cos(√4+4t) sin(2x) sin(2y). a Ω . . (264+4+)51/4+4 1-2 sin₁/4+4 t

a. Find ztt for Ztt = sin (a) ә f əx 8 z(x, y, t) = cos(√4+4t) sin(2x) sin(2y). a Ω . . (264+4+)51/4+4 1-2 sin₁/4+4 t

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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9 Assignment 4 Format: ● ● The letter e will be recognised as Euler's number. Use to explicitly indicate multiplication between variables and other variablestween variables and bra brackets (e. x*y rather than xy; 2*(x+y) rather than 2(x+y)). Put arguments of functions in brackets (e.g. sin(x) rather than sin x). a. Find ztt for tt = ob a sin (a) ə f əx 8 z(x, y, t) = cos(√4+ 4t) sin(2x) sin(2y). a Ω . (264+4+)5₁/4+41 - 2 sin₁/4+4 t
Transcribed Image Text:9 Assignment 4 Format: ● ● The letter e will be recognised as Euler's number. Use to explicitly indicate multiplication between variables and other variablestween variables and bra brackets (e. x*y rather than xy; 2*(x+y) rather than 2(x+y)). Put arguments of functions in brackets (e.g. sin(x) rather than sin x). a. Find ztt for tt = ob a sin (a) ə f əx 8 z(x, y, t) = cos(√4+ 4t) sin(2x) sin(2y). a Ω . (264+4+)5₁/4+41 - 2 sin₁/4+4 t
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