ωx = ˙θ cos φ + ψ˙ sin θ sin φ ωy = ˙θ sin φ − ψ˙ sin θ cos φ ωz = ψ˙cos θ + φ˙
ωx = ˙θ cos φ + ψ˙ sin θ sin φ ωy = ˙θ sin φ − ψ˙ sin θ cos φ ωz = ψ˙cos θ + φ˙
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Question
Show that the components of the
axes are given in terms of the Euler angles by
ωx = ˙θ cos φ + ψ˙ sin θ sin φ
ωy = ˙θ sin φ − ψ˙ sin θ cos φ
ωz = ψ˙cos θ + φ˙
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