(Same description as in question 2a) Consider the Tushoped structure in Figure 2 consisting of two slender rod: lengths l1=1m and l2=0.5m. The rods are rigidly connected at point A perpendicular to each other. Both rods have a mass density per unit leng 0.44kg/m Point O at the top of the structure is the origin of the given coordinate system r,} The structure can rotate freely about point O friction). Point G is the center of mass of the structure which is locoted at ic l3=0.67m from point O. The gravitational acceleration is g^=9.81Jm/s shaped structure is initially at rest in the position shown in Flgure? At a certain moment in time, a small lump of day with mass m=0.059 wizh a shaped structure at point G with a velocity v=10.6im/s. Afte thece duration t=0.10 s, the lump of clay sticks to the structure ot pdint G. Figure 2. Subquestion of Assume, for this subquestion, that the kinetic energy of the T-shaped structure with the lump of clay just after the collision is T2=0.873J Compute hmay,, the maximal increase in height of the center of mass G when the T-shoped structure swings to the right after the collision. Give your answer in meters rounded to two decimals. Use the dot as decimal separator Hint. At the time instant t=t, where the height of G is maximal, the velocity is zero, and hence the kinetic energy is zero, ic. T1=0J hmax * m