Three springs are connected to a mass m

**3**. A box (**mass**= 100 g) is initially**connected**to a compressed (x = 80 cm)**spring**(k = 100 N/**m**) at point A. It was released and started moving along the horizontal surface (Hx = 0.2) until it moves up along the inclined surface (µx = 0.**3**). The box then stops at point D alone %3D the incline. Consider that e = 30**m**and e = 30°.- Question.
**Three**identical 8.50-kg**masses**are hung by**three**identical**springs**. Each**spring**has a force constant of 7.80 kN/**m**and was 12.0 cm long before any**masses**were attached to it. (a) Draw a free-body diagram of each**mass**. (b) How long is each**spring**when hanging? - Two
**masses**m1 and m2 are joined by a**spring**of**spring**constant k. Show that the**frequency**of vibration of these**masses**along the line**connecting**them is: ω = √ k(m1 + m2) m1m2. So I have that the distance traveled by m1 can be represented by the function x1(t) = Acos(ωt) and similarly for the distance traveled by m2 is x2(t) = Bcos(ωt). - 1 Answer to Two masses and
**three****springs*** Two identical masses**M****are**hung between**three**identical**springs**. Each**spring**is massless and has**spring**constant k. The masses are**connected****as**shown to a dashpot of negligible**mass**. Neglect gravity The dashpot exerts a force bv, where v is the relative velocity of its... - A block of
**mass**1 kg is**connected**with a light**spring**of constant k = 100 N/**m**. Initially, the**spring**Two blocks of**masses m**and**M**are placed on a horizontal frictionless table**connected**by light**spring****Three**blocks with**masses m**, 2m and 3m**are connected**by string, as shown in figure. After an upward An ideal**spring**with**spring**...