Forearm Homework: Finding Forces, Tension, Moment WRT Elbow Point E

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The discussion focuses on calculating forces and moments in a human forearm scenario involving a girl lifting a dumbbell. Key points include the need to determine the force exerted by the muscle in the upper arm, the forces acting at the elbow point E, and the tension when the angle theta is 45 degrees. Participants emphasize the importance of using the correct approach to solve for unknown forces, particularly noting the mechanical disadvantage of the lever system. The conversation highlights the necessity of considering moments and forces acting at the elbow to arrive at accurate calculations. Overall, the thread provides insights into the complexities of biomechanics in lifting scenarios.
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Homework Statement



Figure 5 below shows an approximation of the system of forces acting on the human forearm. The weight of the forearm is 25N and acts 15cm from the elbow of a girl lifting a dumbbell of weight 50N

Find the
1)Force, F, exerted on the human forearm by the muscle in the upper arm
2)Forces acting at the point, E of the elbow
3)Tension if theta is 45 degrees

Homework Equations


sum of ACW = sum of CW
sum of upward forces = sum of downward forces


The Attempt at a Solution



My Attempt is in the pictures below
 

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Hi Ronaldo95163. You could use ∑ forces iff you knew the force acting at the elbow, but we don't know anything about force components at E (apart from the fact that they exist). So your first part is wrong. You will have to approach it differently.

In any case, because of the big mechanical disadvantage seen in this type of lever, you know that the upwards force needed close to the pivot point is going to be >> the two downward forces you have considered.
 
Thanks a lot man...wasn't sure if to consider thet force at E first...what I figured tho was that
Fsin70 = 75 + E

Solve for E using moments and then substitute it into find for F
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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