2) 3) 4) 5) 6) 7) 8) One of the acute angles of a right triangle is 24 and the hypotenuse is 5 ft. Solve the triangle. Round to the nearest hundredth. What is the linear velocity in feet per hour for a particle moving in a circular path at 200 revolutions per hour on a circle of radius 60 inches? Leave answer in exact form. Find sin(a), given that cos(a) = %and @ is in quadrant IV. Determine the amplitude, period, phase shift and range of the function y = 3 sin (Zx + ;E) + 3. From a point on the street the angle of elevation on the top of the John Hancock Building is 65.7. From a point on the street that is 100 ft closer to the building, the angle of elevation is 70.1. Find the height of the building. Round to the nearest foot. Use appropriate identities to simplify a) tanxcosx + cscxsin?x b) cos(270 + @) c) sin(6x) Find all values of 8 in the interval of [0, 21r) that satisfy the equation 2 cos? 8 3 cos 8 = 1 Two ships leave a port at 9 A.M. One travels north at 12 miles per hour and the other sails 76 west of north at 16 miles per hour. Approximate to the nearest tenth of a mile how far apart they are at noon that day