Problem 4(a): Identify the dynamic equation associated with Mass #1.

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Problem 4(a): Identify the dynamic equation associated with Mass #1.
M₁x”ı(t) + B(x’1(t) +x²2(t))+ K₁x1(t) + K2
(x₁(t) + x₂(t)) = 0
M₁x"₁(t) + B(x²1(t) − x²2(t)) + K₁x1(t) + K₂
(x₁(t) x₂(t)) = 0
-
○ M₁x"(t) + B(x'₁(t) + x'2(t)) — K₁x₁(t) + K₂
(x₁(t) + x₂(t)) = 0
:
○ M1₁x”₁(t) + B(x²2(t) − x’1(t))
(x₂(t) — x₁(t)) = 0
K₁x₁(t) + K₂
Transcribed Image Text:Problem 4(a): Identify the dynamic equation associated with Mass #1. M₁x”ı(t) + B(x’1(t) +x²2(t))+ K₁x1(t) + K2 (x₁(t) + x₂(t)) = 0 M₁x"₁(t) + B(x²1(t) − x²2(t)) + K₁x1(t) + K₂ (x₁(t) x₂(t)) = 0 - ○ M₁x"(t) + B(x'₁(t) + x'2(t)) — K₁x₁(t) + K₂ (x₁(t) + x₂(t)) = 0 : ○ M1₁x”₁(t) + B(x²2(t) − x’1(t)) (x₂(t) — x₁(t)) = 0 K₁x₁(t) + K₂
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