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To fully understand the behavior of masses and springs, we need to delve into the equations of motion that govern their movement. These equations are derived from Newton's Second Law of Motion (F = ma) and Hooke's Law (F = -kx). By combining these two laws, we can obtain a differential equation that describes the motion of the mass. The solution to this differential equation gives us the position of the mass as a function of time. The equation for the position of the mass in SHM is typically expressed as: x(t) = A cos(ωt + φ), where x(t) is the position at time t, A is the amplitude, ω is the angular frequency, and φ is the phase constant.