Now find a symbolic expression (in terms of A,E,a,L ) for the x-component of the applied concentrated load Fx and for its location:

To find the symbolic expression for the x-component of the applied concentrated load (Fx) and its location, we need more information about the specific problem or scenario you are referring to. However, I can provide a general explanation on how to approach this type of problem.

1. Identify the Given Variables:
- A: Area or cross-section of the applied load
- E: Young's modulus or material's elasticity
- a: Distance between the applied load and the origin (reference point)
- L: Length of the structure or beam

2. Define the Applied Load:
The applied load can vary depending on the problem context. For example, it could be a known force, pressure, or weight. Let's assume it is a known force (F) acting on the structure.

3. Determine the x-Component of the Applied Load (Fx):
If the applied load is acting at an angle with respect to the x-axis, you need to resolve it into its x and y components. The x-component of the load can be determined by multiplying the magnitude of the load (F) by the cosine of the angle it makes with the x-axis.

Fx = F * cos(theta)

Here, theta is the angle between the applied load vector and the x-axis, usually measured in radians or degrees.

4. Find the Location of the Applied Load:
The location of the applied load is the distance (d) between the origin (reference point) and the point of application of the load. In this case, it can be given by the distance (a) mentioned earlier.

The location of the applied load along the x-axis is given by:
x = a

If there are multiple loads with different locations, you may need to consider additional loads and their distances from the origin.

Note: The symbolic expression for Fx and its location usually depends on the problem's specific details, such as the beam's supporting conditions, load distribution, and any other factors influencing the applied load. You would need to provide more information or a specific problem statement for an accurate and complete symbolic expression.