6 items with this tag.
C15-4 The claim that the steady-state of a mechanical waves $$F_y/T = -{\partial y \over \partial x}$$ Canonical Hub: CANONICAL_INDEX.
C15-4 In general, take $$v=\sqrt{\text{Restoring force towards} \over \text{Inertia resisting return to equilibrium}}$$ Notice WaitWhat that this implies there’s a facet of the system clearly going off a cliff because of the ramping-type of oscillation this implies for standing mechanical waves.
C15-4 A differential equations governing kinematics of mechanical wave motion.
C15-3 C15-4 Focusing on the case of sinusoidal waves, a transverse wave has formula $$y=y(x,t)$$ …for a specific particle with the equation, $y(x,t)=A\cos(kx - \omega t)$, we can differentiate and find $$v_y=\omega A\sin(kx-\omega t)$$ and $$a_y = -\omega^2 A\cos(kx-\omega t)=-\omega^2y(x,t)$$ 15-E,...
C15-4 They travel at the speed of sound, depending on the wave medium.
C15-4 The ideal string wave medium has the following properties: [$F$ → When we read this, it is telling us that $chi = iiint (G cdot M cdot E cdot S cdot T cdot K cdot R cdot Q cdot F cdot C) , dx , dy , dt in a more natural way.] equilibrium tension.