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Daily Dose 028 | Statics
How do you find the Moment of a force about a point?

This is part 2 of a series on how you can go about finding the moment of a force about a point, you can watch part 1 here.
Determining the Moment of a force about a point can get a bit tricky, especially when the geometries we are dealing with get more and more complex.
But, come exam day, these problems don’t need to be a stumbling point.
In fact, after running through the process just once, you will see just how simple they can be.
You’ve got to know this…
The FE Exam is designed to challenge us to our limits.
And in doing so, it’s an exam testing how we perform under pressure just as much as it is one testing how well we grasp the fundamentals of engineering.
Much of the battle during this exam is making sure we stay calm and stable so that we can score our best.
This can only happen if you are putting yourself in difficult situations during practice.
We at Prepineer have designed our program to build our students up just as they do athletes leading up to a competition.
We will challenge and stretch you at all levels so that no matter what you see, you are prepared.
In this video, we dive into a FE Exam Practice Problem, this time within the subject of STATICS, specifically revolving around finding the MOMENT of a FORCE about a POINT.
This is PART 2 of 2 for this particular problem.
You can watch part 1 where we took the first steps in determining the Moment generated about a point.
Key Definition
What is a MOMENT?
A MOMENT quantifies a force’s tendency to cause a body to rotate about a specific point or axis.
This is different from the tendency for a body to move, or translate, in the direction a force is acting.
In order for a moment to develop, the force must act upon the body in a way that causes it to begin to twist.
This occurs every time a force is applied so that it does not pass through the centroid of the body.
A MOMENT is due to a force not having an equal and opposite force directly along its line of action.
The Process
How can you determine the moment of a force about a point?
What steps would you take if you were tasked with calculating the Moment of a force about a point?
Moments are essentially the rotational equivalent of linear force.
They quantify how a force can cause an object to rotate around an axis or pivot point.
The greater the distance from the pivot point at which the force is applied, the more pronounced the rotational effect.
In the field of engineering, understanding the moment of a force about a point is crucial for designing a wide range of items, from basic implements to intricate infrastructures such as bridges and skyscrapers, ensuring they are capable of enduring various forces and torsional stresses.
So what steps will you take when asked to calculate the moment produced around a specific point?
Follow this step by step process to define the moment generated around a particular point when faced with this question on your FE Exam:
- Step 1: Pinpoint the Force and the Axis of Rotation
- Step 2: Ascertain the Position Vector
- Step 3: Gauge the Magnitude and Orientation of the Force
- Step 4: Compute the Orthogonal Distance
- Step 5: Use the moment Equation
- Step 6: Account for the Direction
- Step 7: Aggregate the Moments
- Step 8: Analyze the Outcomes
Identify the force exerted on the object and the axis or point about which you wish to compute the moment.
Determine the position vector extending from the axis of rotation to the point of application of the force. This vector signifies the directed distance and placement of the force in relation to the pivot point.
Ascertain the intensity of the force and its direction. This data is typically specified in the problem statement or can be deduced from other available information.
Figure out the orthogonal (perpendicular) distance from the force’s line of action to the axis of rotation. This measurement is essential for the moment calculation.
Utilize the moment formula, which is: Moment = Force × Orthogonal Distance. The moment is commonly expressed in units such as Newton-meters (N-m), foot-pounds (ft-lbs), or kip-feet (kip-ft).
Be mindful that the moment can act in a clockwise or counterclockwise direction. The direction is integral to comprehending the net rotational effect on the object.
If there are multiple forces in play, calculate the moment due to each one and then sum them, considering their respective directions.
Interpret the computed moment to deduce the object’s potential rotation or its state of balance.
Adhering to these steps will guide you in determining the Moment of a force about a point, allowing you to understand the rotational dynamics in various scenarios. It’s imperative to be attentive to the underlying assumptions and consistently be mindful of the units involved in your calculations.
And with all of that being stated, check out the video and see how we can go about solving this type of problem in the most efficient manner.
As always, we are here to help, Prepineer








