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J-dizzal
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Homework Statement
Homework Equations
sum of forces equal to zero.
The Attempt at a Solution
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TSny said:Looks like you left out a moment arm in one of your terms in ΣMA.
I updated my original post but I am still getting the same answer haha.Dr. Courtney said:I can't really follow your work computing components of forces and making sure each force contributes to torque.
oh crap sorry, let me finish that equation.TSny said:Note that FDBsinθ is a force component, not a moment. What's the moment arm for this force?
no its not supposed to be there, I've change it again, I've edited my original post. there is still something wrong with it though...TSny said:In the ΣMA equation, your last term is -FDB. Is this meant to be there?
thanks.TSny said:Check your calculation of Ax. Looks like you have it set up correctly, but made some sort of mistake in plugging the numbers in your calculator.
Static equilibrium refers to a state in which all forces and torques acting on an object are balanced, causing the object to remain at rest or in a constant state of motion.
A pulley is a simple machine that can change the direction of a force and distribute it evenly across multiple objects. In a static equilibrium problem, a pulley can help balance out forces and keep the system stable.
When solving a static equilibrium problem with a pulley, it is important to consider the forces acting on the pulley, both in terms of magnitude and direction. The tension in the rope and the weight of the objects on either side of the pulley must also be taken into account.
The tension in a rope can be determined by using the principle of conservation of energy and/or the principle of moments. These principles allow you to calculate the unknown forces and torques in the system and determine the tension in the rope.
Solving a static equilibrium problem with a pulley can help you understand the forces and torques acting on a system and how they are balanced. This can be applied to real-world situations, such as designing structures or machines, to ensure they are stable and can withstand different forces.