A point object of mass m is thrown from a point at latitude (latitude , collatitude...

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A point object of mass m is thrown from a point at latitude (latitude , collatitude 8) in the northern hemisphere with a speed vo towards the north, making an angle of 45 with the horizontal. (Geographical directions shown by the coordinate axes in the figure: +x east, +y north, +z direction of effective gravitational acceleration) Z 45 YR k e a = wsinj + wcosok a) Obtain the equations of motion (x, y, 2) of the object in the active reference frame. Find the position components at any time t by solving the equations. b) Find the time the object falls to the ground. When the object falls to the ground, find the horizontal distance (VR) it travels. c) Show that when the object falls to the ground, its deflection towards the east is Ax=2 (cos 0 -sin 6) A point object of mass m is thrown from a point at latitude (latitude , collatitude 8) in the northern hemisphere with a speed vo towards the north, making an angle of 45 with the horizontal. (Geographical directions shown by the coordinate axes in the figure: +x east, +y north, +z direction of effective gravitational acceleration) Z 45 YR k e a = wsinj + wcosok a) Obtain the equations of motion (x, y, 2) of the object in the active reference frame. Find the position components at any time t by solving the equations. b) Find the time the object falls to the ground. When the object falls to the ground, find the horizontal distance (VR) it travels. c) Show that when the object falls to the ground, its deflection towards the east is Ax=2 (cos 0 -sin 6)

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Lets discuss each part of this problem step by step According to the image a point object of mass m is thrown with an initial speed v0 to the north making an angle of 45 with the horizontal plane at a ... View the full answer