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Math vocab

Terms

undefined, object
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counter example
an example that disprooves the generalization
direct proofs
is a proof that starts with a given statement and uses the laws of logic to arrive at the statement to be prooved
postulate (axioms)
is a statement whose truth is accepted without a proof
partition postulate
a whole is equal to the sum of its parts
theorems
is a statement that is prooved by deductive reasoing
addition postulate
if equal quantities are added to equal quantities, the sums are equal
subtraction postulate
if equal quantities are subtracted to from equal quantities their difference is equal
deductive reasoing
applies the laws of logic to a series of true statements to arrive at a conclusion
inductive peasoning
uses a series oo particular examples to lead to a general conclusion
powers postulate
the squares of equal quantities are equal
indirect proof
is a proof that states with the negation of the statement to be prooved and uses the laws of logic to show it is false
division postulate
if equal quatities are divided by nonzero equal quantities the quotients are equal
multiplication postulate
if equal quantities are multiplied by equal quanities the products are equal
symmetric
an equality may be expressed in any order
conjectures
a statement that is likely to be true but has not been proven by a deductive
transitive
quantities equal to the same quantity are equal to each other
roots postulate
positive square roots of positive equal quantities are equal
substitution postulte
a quantity may be substituted for its equal in ant statement of equality
reflexive
a quantity that is equal to itself

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