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Solve the Linear Higher Order of differential equation using the formulas below. (D3 — 3D2 — 4)(е 2х sin 2x) Formulas: 01. D"eax — a"еаx 02. Ф(D)eax — Ф (а)еах 03. D"(eax)n %3 е ах (D + a)"и 04. Ф(D)(еа*u) %3 еахф (D + a)u 05. (D — а)"(еах и) %3 еаxр"и

Solve the Linear Higher Order of differential equation using the formulas below. (D3 — 3D2 — 4)(е 2х sin 2x) Formulas: 01. D"eax — a"еаx 02. Ф(D)eax — Ф (а)еах 03. D"(eax)n %3 е ах (D + a)"и 04. Ф(D)(еа*u) %3 еахф (D + a)u 05. (D — а)"(еах и) %3 еаxр"и

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Solve the Linear Higher Order of differential equation using the formulas below. (D3 – 3D² – 4)(e2x sin 2x) Formulas: 01. D"eax = a^eax 02. Đ(D)eax = ¢ (a)eax %3D 03. Dª(eax)n % — еах (D + a)"и 04. Ф(D)(eаxи) %3 еахф(D + а)u 05. (D — а)"(еах и) %— еах р"и
Transcribed Image Text:Solve the Linear Higher Order of differential equation using the formulas below. (D3 – 3D² – 4)(e2x sin 2x) Formulas: 01. D"eax = a^eax 02. Đ(D)eax = ¢ (a)eax %3D 03. Dª(eax)n % — еах (D + a)"и 04. Ф(D)(eаxи) %3 еахф(D + а)u 05. (D — а)"(еах и) %— еах р"и
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