Finding the unknown forces at two supporting pins

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In the discussion, a truss problem is presented involving forces at two supporting pins, with a downward force P applied at point A and a smaller force at point E. The user successfully calculated the horizontal force D_x as -29.3 kip but struggles with determining the vertical forces C_y and D_y. Clarification is provided that in truss analysis, axial forces act along the member's longitudinal centerline, and C_y is established to be zero. The user realizes that finding the forces at each pin may not be necessary to solve the overall problem. The conversation emphasizes understanding axial forces and their relevance in truss analysis.
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Homework Statement



In a simple truss where P = 8 kip, find the unknown forces D_x, D_y, C_x, and C_y then determine the average normal stress in each member.

Description of truss:

I cannot copy an image due to the source it is coming from, so here is my attempt at a description

A triangle with arms AB (going up and to the right (5 feet)), BD (going down and to the right(5 feet)), and DA (going to the left connecting back with A (8 feet)). Member BE cutting straight down the middle of the triangle (3 feet). Member BC parallel with member ED and equal length of 4 feet. Pins at C and D. The force P is applied downward at point A and the force 0.75P is applied downward at point E.

Homework Equations


The Attempt at a Solution



I know that in a 2D problem you can only have three unknowns to find the forces. I am able to find C_x and D_x to be 29.3 kip (D_x in the negative x direction), but cannot remember how to find the y values.
 

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I am having difficulty downloading the attachament.
 
I went ahead and made a rough sketch on paint
 
ptguard1: The force in truss members is always axial. Therefore, you know C_y = 0.
 
What do you mean by an axial force?
 
ptguard1: The direction of the resultant (i.e., total) force in each truss member is always along the longitudinal centerline of each truss member. A force along the longitudinal centerline of a member is called an axial force.
 
I just discovered that I actually didn't need to find the forces at each pin in order to solve the overall problem, but thank you for the information.
 
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