Calculating Mass and Tension: Classical Mechanics Problems Solved

AI Thread Summary
The discussion focuses on solving classical mechanics problems involving mass and tension in strings. The first problem involves calculating the mass of an object suspended by two strings, with known tension in one string and an unknown angle for the second. The second problem requires finding the tension in a horizontal string connected to another string at a 60-degree angle, both supporting a 2 kg object. The third problem presents a system of three masses on a frictionless surface, where the tension in the connecting string needs to be determined given a force of 12 N. These mechanics problems illustrate the application of tension and angles in calculating mass and forces in static systems.
eeeps333
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Hi, If these questions have been asked before, then please point me in the right direction.

1) Find the Mass of an object that is suspended by two strings. The tension on String one is 34 N and is held at a 40 degree angle with the horizontal (i.e., if a line was drawn through the center of the object, string one would form 40 degree angle between the vertical line and the horizontal). The tension in string 2 is 24 N and the angle is unknown.

2) Find the tension of a string that is parallel to the horizontal. The end of the string is attached to ANOTHER string, that creates a 60 degree angle with the horizontal. both strings are carying a 2 KG object at the point of connection
PHP:
_______________________________
                     |    /
                     |   / 
                     |  /             
----------------  | /             <-------------------60 degree angle and this point
                     |
                    [M]
3)3 masses of mass M, 2M and 3M, are attached on a frictionless surface, look like this:

<--------2F---[M]---2----[ 2M ]----1---[ 3M ]------3F---->

if F= 12N what is the tension in string 1
 
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correction.

Ques 1, the string (34n) forms a 40 degree angle with the vertical line. the veritcal line that is drawn from the horizontal above, through the suspended mass.
 
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