Hello I really need help on this simply two question, QUESTION 1 is three images on top which I just need two graphs to draw and bottom is QUESTION 2 two images please answer them too and also exact graph for QUESTION 1 I really need these answers and graph please help me out you can zoom in and able to see this questions and graph please help me and I appreciate your time and hardwork

. Question 1 Part D: On the following set of axes, graph the vertical displacement of the masss, y(t) fromt = 0 A beam that sticks out of a structure is called a cantilever beam . An example of cantilever beam isa flagpole sticking horizontally out of a building, parallel to the ground below. to t = 0.4 seconds. A bird landing on a flagpole could bend the pole by some initial amount. When the bird flies away. the - 0:15 * flagpole will bounce up and down. Suppose the flagpole has a large round cap on the end. When the cap on that for a pendulum, y displaced by an initial amount yo, the equation that describes its motion is similar to 3/(t) = 30 cost) 0.ost where t is the time, in s began oscillating: C is determined by the geometry of the flagpole and the materials from which it is made; Question 1 Q05 01 Q15 02 0.25 93 935 04 L is the le M is the mass of the cap at the end of the flagpole, in kilograms; yo is the initial vertical displacement of the end of the flagpole, in meters. Clear All Draw: WV The motion of the flagpole is similar to that of a pendulum in that it oscillates about an equilibrium position (horizontal), which is represented by the dashed line. Let y(t) measure the vertical displacement. Consider an antenna that is 3 m long and has a 5.1 kg mass at its end. downwards, of the end of the flagpole. This means that if y (t) > 0, the flagpole is bent down; The geometry and materials of the beam result in a value of C = 2.31 x 105 ag. The mass is Part E: If the initial vertical displacement is changed to yo = 0.15m write the equation for y(t) and graph the vertical displacement of the mass, y(t), below y(t) = 0, the flagpole is exactly horizontal; and given an initial downward vertical displacement of 0.1 m and then released. u(t ) = y(t) 0) or left ( "(t)