solve the following problems and illustrate the free body diagram. write it on paper and do not type it. 9.) A springboard diver of weight 582 N stands at one end of a uniform 4.48 m diving board of weight142 N. The board is attached to two pedestals, one at the other end of the board and the secondpedestal 1.55 m from the first. Find the force in each of the two pedestals. Show the Free bodydiagram of your work. Write it on the paper and do not type it

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Answered: 9.) A springboard diver of weight 582 N…

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DRAW ONLY THE FBD OR FREE BODY DIAGRAM FOR THE GIVEN FIGURE. COMPLETE FBD WITH LABELS. WRITE LEGIBLY OR TYPEWRITTEN FOR UPVOTE. NO UPVOTE IF INCOMPLETE
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Find I and J values and please answer all parts of this question 2. Block 1 (m1 = 2 kg) is resting on top of block 2 (m2 = 2 kg) on the surface of a table. On a sheet of paper, draw the free body diagrams for block 1 and block 2 using the two-subscript notation from class. After completing the free body diagrams, enter below each force and its x & y-components. Remember that the x-component is the "i" component and the y-component is the "j" component. (Use g = 10 m/s2) FORCES on BLOCK 1 Weight force on block 1 by Earth W1E = 0 i + -20 j N Normal force on block 1 by block 2: (two-subscript notation) Value = ——i + ——-j N FORCES on BLOCK 2 Weight force on block 2 by Earth W2E = 0 i + -20 j N Normal force on block 2 by block 1: (two-subscript notation) Value = ——i + ——j N Normal force on block 2 by Surface: (two-subscript notation) Value = ——i +——- j N
A person pushes a box along the ground. The box has the force diagram shown below. Examine the force diagram to answer the following questions: a. Is the box in equilibrium? If so explain how you can tell. If not, explain why not. b. If the person wants the box to move at constant velocity, should they adjust their pushing on the block? If so, explain how they should change their push. If not, explain why they should change nothing about their push
Consider the system in the picture below: a cart of mass M with a static friction coefficient u is connected through a massless string to a hanging mass m. M is a capital letter, m is lower case. Write them as such, or vour equations will be confusing, M We want to find the maximum value of the hanging mass m such that the system is in equilibrium. 1. Free body diagram (FBD): Draw a FBD for each: the Cart and the hanging mass. Clearly show all the forces. 2. Clearly write the equilibrium equations for the cart in the horizontal and vertical direction. 3. Clearly write the equilibrium equation for the hanging mass. 4. Solve the system of the three equations above for the hanging mass m. Show your calculation to get credit. 5. What would happen if mass m exceeds this value? Explain.
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