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.
This answer is going to sound a little weird, but I'm going to try not to use the word 'assume'.This is making a statement about a variable or function or mathematical property without knowing if that is the correct statement. It is typically used in proofs. Often we will try to prove something is not true, so we assume that it is true. That means we make a statement that 'it is true'. Then proceed with if it's true, what else is true, or what will happen if this is true. If this leads to a contradiction, then you can say that the original assumption was incorrect.
Yes, that term is used in math. Consider an equation; I'll use a simple one: 2x = 14 This is a statement about the equality of the two sides; it is stated that 2, multiplied by "x", is equal to 14. Depending on the value of "x", this statement can be true, or false. In this case, if you replace "x" with 7, the statement is true; if you replace it by any other value, it is NOT true. The equation is said to be "satisfied" by any value which, when replaced for the variable, converts it into a true statement - in this case, 7.
Term
A number that one is solving for-the unknown.
No. Insert the word "minus" in place of the word "plus", and you'll have a true statement.
Is this statement true or false? Plagiarizing is acceptable if it is only a phrase or a word. Is this statement true or false? Plagiarizing is acceptable if it is only a phrase or a word.
A term.
This answer is going to sound a little weird, but I'm going to try not to use the word 'assume'.This is making a statement about a variable or function or mathematical property without knowing if that is the correct statement. It is typically used in proofs. Often we will try to prove something is not true, so we assume that it is true. That means we make a statement that 'it is true'. Then proceed with if it's true, what else is true, or what will happen if this is true. If this leads to a contradiction, then you can say that the original assumption was incorrect.
"A parallelgram is a word which is spelled correctly" is a statement which is never true.
Yes, that term is used in math. Consider an equation; I'll use a simple one: 2x = 14 This is a statement about the equality of the two sides; it is stated that 2, multiplied by "x", is equal to 14. Depending on the value of "x", this statement can be true, or false. In this case, if you replace "x" with 7, the statement is true; if you replace it by any other value, it is NOT true. The equation is said to be "satisfied" by any value which, when replaced for the variable, converts it into a true statement - in this case, 7.
Term
a statement that seems contradictory but may be true
Dim x as integer = 7
law
A number that one is solving for-the unknown.
An identity is like an equation which is true for all values of the variable.
This statement happens to be true. The word scare is an example of a synonym of the word frighten.