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Using the equation for the time derivative of a DC matrix C, W2 -W3 Ċ + S(@)C = 0 where S(@) = | w3 L-w2 W1 -Wi show that w1 = Ċ2,C31 + Ċ22C32 + Ċ23C33 W2 = Č31C11 + Č32C12 + Ċ33C13 W3 = Ċ11C21 + Ċ,12C22 + Ċ13C23

Using the equation for the time derivative of a DC matrix C, W2 -W3 Ċ + S(@)C = 0 where S(@) = | w3 L-w2 W1 -Wi show that w1 = Ċ2,C31 + Ċ22C32 + Ċ23C33 W2 = Č31C11 + Č32C12 + Ċ33C13 W3 = Ċ11C21 + Ċ,12C22 + Ċ13C23

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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Using the equation for the time derivative of a DC matrix C, -W3 W2 Ċ + S(@)C = 0 where S(@) W3 -W1 W1 show that C21C31 + Č22C32 + C23 C33 w2 = Č31C11 + Ċ32C12 + Ċ33C13 w3 = Č11C21 + Č12 C22 + Ċ13C23
Transcribed Image Text:Using the equation for the time derivative of a DC matrix C, -W3 W2 Ċ + S(@)C = 0 where S(@) W3 -W1 W1 show that C21C31 + Č22C32 + C23 C33 w2 = Č31C11 + Ċ32C12 + Ċ33C13 w3 = Č11C21 + Č12 C22 + Ċ13C23
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