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What is the polygon law of forces?
" If a number of forces acting at a point be represented in magnitude ad direction by the sides of a polygon in order, then the resultant of all these forces may be represented in magnitude and direction by the closing side of the polygon taken in opposite order "
Why is this statement false a polygon is concave if no diagonal contains points outside the polygon?
It should be convex
What is a true statement about a circle inscribed in a regular polygon?
The circle has a smaller area than the polygon.
Is this statement true or falseAn apothem intersects the side of the regular polygon at its midpoint?
True
Why is the polygon method reasonable graphical technique?
The polygon method is most suitable graphical technique for analyzing concurrent forces because it allows for the graphical addition of multiple vectors without the need any complex calculations. This method is particularly useful when dealing with systems of forces acting at a single point or in a plane. By using the polygon method, can visually determine the resultant of multiple forces, which simplifies the analysis and helps in understanding the overall effect of the forces on a system
What is Converse polygon law of forces?
Yes
What is the polygon law of forces?
" If a number of forces acting at a point be represented in magnitude ad direction by the sides of a polygon in order, then the resultant of all these forces may be represented in magnitude and direction by the closing side of the polygon taken in opposite order "
Define triangle law of forces and polygon law of forces?
Three forces in equilibrium can be represented in magnitude and direction by the three sides of a triangle taken in order. If a number of forces acting simultaneously on a particle be represented in magnitude and direction by the sides of a polygon taken in order, their resultant may be represented in magnitude and direction by the closing side of the polygon taken in opposite order.
What is the Definition of polygon law?
All the concurrent forces acting at a point can be represented by a polygon's sides closing with the resultant force equal in magnitude and opposite in direction.
Why should the central ring be balanced in polygon law of forces?
The central ring should be balanced in the polygon law of forces to ensure that the net force acting on it is zero. This balance is crucial for maintaining equilibrium, meaning that the ring will not experience any unbalanced forces that could cause it to move or rotate. When the forces are balanced, each vector in the polygon can be represented as a side, forming a closed shape that visually illustrates the equilibrium of forces acting on the ring. This concept is essential in various applications, such as engineering and physics, to ensure stability and proper functioning.
Which statement describes the polygon?
A polygon is flat shape with many sides
What is polygon of forces?
Ugly face
Why is this statement false a polygon is concave if no diagonal contains points outside the polygon?
It should be convex
What is a true statement about a circle inscribed in a regular polygon?
The circle has a smaller area than the polygon.
If the enemy violates provisions of the law of arms conflict then US forces may immediately do the same?
That is not a question, it is a false statement.
Is this statement true or falseThe center of a regular polygon is the point that is equidistant from the midpoints of the sides of the polygon?
False
What are some examples of a conditional statement?
A simple example of a conditional statement is: If a function is differentiable, then it is continuous. An example of a converse is: Original Statement: If a number is even, then it is divisible by 2. Converse Statement: If a number is divisible by 2, then it is even. Keep in mind though, that the converse of a statement is not always true! For example: Original Statement: A triangle is a polygon. Converse Statement: A polygon is a triangle. (Clearly this last statement is not true, for example a square is a polygon, but it is certainly not a triangle!)
