How do you calculate joules necessary to rotate an object?

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To calculate the energy required to rotate a 10 kg object from a 45-degree downward position to an upright position, one must consider both torque and gravitational force. The discussion clarifies the distinction between force (measured in Newtons) and energy (measured in Joules), emphasizing the need for a proper understanding of both concepts. The object’s length is specified as 1 meter, which is crucial for calculations involving torque. The approach may involve integrating sine functions across the rotation to account for the normal force. Overall, the focus is on determining the energy necessary for the rotational movement under the influence of gravity.
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NOTE: THIS IS NOT A HOMEWORK QUESTION!

I merely wish to know how to calculate the force necessary to rotate an object, say of 10 kg, from a certain downward diagonal direction of 45 degrees into an upright position considering only gravity.

I'll need to use some formula involving torque...
 
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5P@N said:
NOTE: THIS IS NOT A HOMEWORK QUESTION!

I merely wish to know how to calculate the force necessary to rotate an object, say of 10 kg, from a certain downward diagonal direction of 45 degrees into an upright position considering only gravity.

I'll need to use some formula involving torque...
Your post is not clear.

In the title, it says you want to calculate joules necessary to rotate an object. In the OP, it says you want to calculate the force necessary.

Joules are the units of energy or work. Force is measured in units of Newtons.

What do you want to know?
 
My bad. I've read the distinction between the two, but must have slipped.:rolleyes:
I want to know the energy, and so need to provide the dimension of the object: let's say it's 1 meter long.

I'm just making its characteristics up because I want to know the general approach that's necessary.

I'm thinking that I'll have to integrate sin all across its rotation to account for the normal force? Let's say the object starts at a diagonal downward position of 45 degrees.
 
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