A 50.0kg child stands at the rim of a merrygoround of radius 2.30 m, rotating with an angular speed of 3.80 radfs. (a) What is the child's centripetal acceleration? 40.43 mfsz {b} 1What is the minimum force between her feet and the oor of the carousel that is required to keep her in the circular path? 2021.43 N (c) What minimum coefficient of static friction is required? 4.12 15 the answer you found reasonable? In other words, is she likely to stay on the merry-goround? 0 Yes @1 No V Show how to solve your version of problem 6 in internet homework M4 HW B. Your solution must show each of the following steps: Begin by drawing a picture, showing an edge view of the child's circular path and place the child on the path. Draw and label a vector to represent the child's acceleration direction. Next, in a separate space, draw a dot for the child's free-body diagram. Use dashed lines to sketch an x-y axis with origin located on the free-body diagram dot, choosing ty in the radial acceleration direction. Draw and label forces acting on the child with tails on dot. Show how angular speed is converted to acceleration. Find components of all forces acting on child. Show how to write the non-radial and radial component equations of Newton's Second Law applied to uniform circular motion. Show how the numbers given in your problem can be used with these component equations and the relation between friction and normal force, If = u In), to determine a numeric value for the coefficient of static friction, H