How can I know which law of force should be use to calculate....

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To determine which law of force to use for calculating magnitude and direction in a diagram, the Triangle Law of Forces is often recommended, particularly through the head-to-tail method of vector addition. This method allows for the formation of a triangle, enabling the calculation of the resultant vector. While the Parallelogram Law of Forces can also be applied, it may introduce measurement errors due to its geometric nature. Ultimately, both methods can yield accurate results, but using component addition is suggested for precision. Understanding these laws enhances the ability to analyze and solve vector problems effectively.
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Homework Statement
How can I know which law of force should be use to calculate magnitude and direction for any diagram?
Relevant Equations
Triangle law of forces
243841

for this diagram, I want to use Triangle law of forces, but I am not sure about final answer.
So how can I know which law of force should be use to calculate magnitude and direction for any diagram?
 
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What are you trying to calculate? If you want to sum those forces, there are several ways to do so. Realize that you can move the force vectors around so that they can be added as a triangle.
 
Doc Al said:
What are you trying to calculate?
I want to calculate magnitude and direction.
 
Of the sum, I presume. Try moving the 150 force so its tail hits the tip of the other vector. You can translate vectors as long as you don't change their directions.
 
Benjamin_harsh said:
Problem Statement: How can I know which law of force should be use to calculate magnitude and direction for any diagram?
Relevant Equations: Triangle law of forces

View attachment 243841
for this diagram, I want to use Triangle law of forces, but I am not sure about final answer.
So how can I know which law of force should be use to calculate magnitude and direction for any diagram?

What are the different "laws of force" that you know?
 
Gaussian97 said:
What are the different "laws of force" that you know?
Only 2 I know.

Parallelogram law of force.

Triangular law of force.
 
I presume that by "triangular law of force" you mean the "head to tail" method of vector addition? That way they form a triangle, which you can then use to find the resultant.
 
Doc Al said:
I presume that by "triangular law of force" you mean the "head to tail" method of vector addition? That way they form a triangle, which you can then use to find the resultant.
So parallelogram law of force is useless for this problem?
 
Benjamin_harsh said:
So parallelogram law of force is useless for this problem?
Not sure what the "parallelogram law" is, but you can use ANY method to add the two vectors.
 
  • #10
Doc Al said:
Not sure what the "parallelogram law" is, but you can use ANY method to add the two vectors.
I am saying Parallelogram law of vector addition
 
  • #11
Ah, you mean this:
243844


Nothing wrong with that. (To me, those are sort of the same thing: Graphical methods of adding vectors.)

The real trick is to move the vectors so that they are head to tail.
 
  • #12
Doc Al said:
I presume that by "triangular law of force" you mean the "head to tail" method of vector addition? That way they form a triangle, which you can then use to find the resultant.
I think that "triangular law of force" means the cosine rule.

Benjamin_harsh said:
Only 2 I know.

Parallelogram law of force.

Triangular law of force.

You can always use the parallelogram law, but it's a geometric proceeding so you will need a ruler to measure the final result and you will have errors. Triangular law of force, if I understand what you mean (please explain what do you understand by this) can be used also to get the correct values with mathematical operations.
 
  • #13
Gaussian97 said:
I think that "triangular law of force" means the cosine rule.
Yep. And I'd use that rule even for the parallelogram method (there's a triangle in there) so you can get an exact answer.

(In reality, I wouldn't waste time with either: I'd just add components.)
 
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