A statement that is true for any number sentence is that the equality sign (=) indicates that both sides of the equation represent the same value. For example, if you have a number sentence like 3 + 2 = 5, both sides evaluate to the same amount. Similarly, in any equation, the left side and right side must balance for the statement to be true. Essentially, the truth of a number sentence is determined by the equivalence of both sides.
An identity.
They are an even number, greater than or equal to 6.
It is a true statement that can be derived easily from the laws of powers (or indices).
Any and every rational number.
In mathematics, a statement is a declarative sentence that is either true or false, but not both. Statements can include equations, inequalities, or any assertion that can be evaluated for its truth value. For example, "2 + 2 = 4" is a true statement, while "3 + 5 = 9" is a false statement. Statements are fundamental in forming mathematical proofs and logical reasoning.
the #
It is called an identity.
No; this statement is not true. The number 6 is an example of why this is not true.
An identity.
It is triple the number of edges on one base.
No, this statement is not true. 21 is an example of why this is not true.
It is three times the number of sides on a base of the prism.
They are an even number, greater than or equal to 6.
They're ALL divisible by 1... and themselves !
It is a true statement that can be derived easily from the laws of powers (or indices).
The word for a statement that is true for any number or variable is a "universal statement" or a "universal quantification." In mathematical logic, this type of statement is typically denoted using the universal quantifier symbol (∀), which signifies "for all" or "for every." Universal statements are used to make generalizations that apply to all elements in a given set or domain.
Any and every rational number.