The normal stress on a rock can be calculated by dividing the applied load by the area of the rock surface that is being subjected to the load. The normal stress is expressed in units of pressure, such as megapascals (MPa) or pounds per square inch (psi).
Here's the equation for normal stress:
σ = F/A
where:
σ = normal stress
F = applied force
A = area of the rock surface subjected to the force
The normal stress on a rock can be influenced by various factors, such as the rock's type, its orientation, and the type of load that is being applied to it. It's also important to consider the stress state of the rock, which takes into account both normal and shear stresses that may be acting on the rock simultaneously.
In order to calculate the normal stress on a rock, you may need to perform experiments or use numerical models to simulate the rock's response to different loads. You may also need to consider the effects of other geological factors, such as temperature, pressure, and fluid flow, which can influence the stress state of the rock.
Normal stress acts at a right angle to a surface and can either push a rock together or pull it apart. In geology, compression stress is positive and tensional stress is negative. In engineering, the opposite sign convention is used. Normal stress acts at a right angle (perpendicular) to a surface and can either push a rock together (compression) or pull it apart (tension). In geology, compressional stress is positive and tensional stress is negative. In engineering, the opposite sign convention is used. To calculate for normal stress, two essential parameters are needed and these parameters are normal force (ΔN) and area (ΔA). Scores ranging from 0-13 would be considered low stress. Scores ranging from 14-26 would be considered moderate stress. Scores ranging from 27-40 would be considered high perceived stress.