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What is the sum of degrees of all vertices in an undirected graph is twice the number of edges?
It is a true statement.
The point at which the diagonals of a parallelogram intersect is. equdistant from the four vertices?
The statement is no true.
Is there any pattern in the number of vertices edges and faces?
Yes, there is a pattern in the number of vertices, edges, and faces of polyhedra known as Euler's formula. This formula states that for any convex polyhedron, the number of vertices (V), edges (E), and faces (F) are related by the equation V - E + F = 2. This formula holds true for all convex polyhedra and is a fundamental principle in geometry.
What makes number makes this statement 86.45cm true?
No number, by itself, makes it true.
Is a parallelogram cannot be a cross section of a triangular prism true?
The statement is true; a parallelogram cannot be a cross section of a triangular prism. The cross sections of a triangular prism are typically triangular or trapezoidal, depending on the orientation of the cut. While a parallelogram can be formed by certain cuts through a prism, in the case of a triangular prism, the specific shape of the bases (triangles) and the lateral faces (rectangles) restrict the cross sections to triangles and trapezoids.
Which statement is true about the number of edges of any prism?
It is three times the number of sides on a base of the prism.
What statement is true about the number of edges of any prism?
It is triple the number of edges on one base.
What is the sum of degrees of all vertices in an undirected graph is twice the number of edges?
It is a true statement.
The point at which the diagonals of a parallelogram intersect is. equdistant from the four vertices?
The statement is no true.
Which is true a rectangular prism cannot have faces that are squares?
That statement is false.
What is a number that produces a true statement?
An example of a true statement in algebra is x=x
Is there any pattern in the number of vertices edges and faces?
Yes, there is a pattern in the number of vertices, edges, and faces of polyhedra known as Euler's formula. This formula states that for any convex polyhedron, the number of vertices (V), edges (E), and faces (F) are related by the equation V - E + F = 2. This formula holds true for all convex polyhedra and is a fundamental principle in geometry.
What makes number makes this statement 86.45cm true?
No number, by itself, makes it true.
What is a number that when substituted in an equation makes a true statement?
A solution or root makes a true statement when substituted in an equation.
Is the statement the greatest common factor of a prime number and composite number is a prime number True?
No, that's not true.
Does any number that has a 2 as a factor have a 4 as a factor?
No; this statement is not true. The number 6 is an example of why this is not true.
What is a statement that's true for any number or variable?
the #
