An object suspended by 2 strings

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When suspending an object with two strings, having one or both strings at a horizontal angle (zero degrees) is impossible due to the lack of vertical force to support the weight of the object. If both strings are horizontal, they cannot provide any upward force, resulting in the object falling. A free-body diagram illustrates that when one string is at an angle θ to the horizontal, it can exert a vertical force, while the horizontal string cannot contribute to lifting the mass. The scenario of one string being horizontal and the other at an angle is feasible, as the angled string can provide the necessary vertical support. Therefore, at least one string must be at an angle to effectively suspend the object.
crysland
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When two strings are used to suspend an object, is it possible for one or both of the angles to be zero (that is, one or both strings are horizontal to the ground) ? Why or why not? Deduce whether either of these scenarios is possible.

I say no, it's impossible but i really don't know how to explain this.
 
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What happens if both the angles are zero?
 
the string is horizontal?
 
So draw a free-body diagram for the situation and work out the tensions in the strings.

Repeat for a string the makes an angle ##\theta## to the horizontal and another string horizontal.
 
When theta is 0, it means there's no force in the y direction.
 
crysland said:
When theta is 0, it means there's no force in the y direction.
So... can the horizontal strings hold the mass up?
 
No, it can't
 
Which makes sense - two horizontal strings are basically just the one string stretched between two walls. IRL if you hang a mass off the middle, the string will no longer be horizontal - it gets a v shape.

Now do the free-body diagram thing again, but, this time, one string is horizontal and the other forms an arbitrary angle to the horizontal.
 
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