Force exerted on the pin - mechanics, Mechanical Engineering

Force exerted on the pin - Mechanics:

Determine x and y components of force exerted on the pin at A as shown in the figure given below.

As there is a single string, so the tension in string throughout same, Let 'T' is tension in the string.

 

1999_Force exerted on the pin - Mechanics.png

At C, there will be an equal and opposite reaction, so

T = 2000N                                                                                                                            ...(i)

Now     tan  θ = 200/300 => θ = 33.69°

Horizontal component of T can be given as;

∑H = Tcos θ = 2000cos33.69°

= 1664.3N                                .......ANS

Vertical component of T can be given as;

∑V = Tsin θ = 2000sin33.69° = 1109.5N             

 

Posted Date: 10/16/2012 2:01:51 AM | Location : United States







Related Discussions:- Force exerted on the pin - mechanics, Assignment Help, Ask Question on Force exerted on the pin - mechanics, Get Answer, Expert's Help, Force exerted on the pin - mechanics Discussions

Write discussion on Force exerted on the pin - mechanics
Your posts are moderated
Related Questions
Consider fully developed laminar flow with constant properties in a circular tube. Let there be heat transfered  to or from  the fluid at a constant rate per unit of tube length.Ad


You wish to boil 1.2 kg of water, which has a specific heat capacity of 4186 J/kg-K. The water is initially at room temperature (293 K). Water boils at 373 K. How much energy must


Beam: What do you mean by Beam, and Shear force and bending moment diagrams? Sol.: A beam is structural member whose longitudinal dimensions (that is width) is large co

Draw TS and pv diagrams of a dual cycle. Why this cycle is also named limited pressure or mixed cycle ? Derive the mathematical expressions for the efficiency and mean effective pr

a steel bar is

#question calculate bending force

Plot the root locus diagram for a system whose open loop transfer function is Evaluate the range of values for K for system to be stable.

Determine the deflection at free end: For the beam illustrated in Figure, determine the deflection at free end and the maximum deflection. Figure Solution R