what does converse mean in algebra terms
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- The definition of converse in math, or more specifically logical  reasoning, is the switching of the hypothesis and conclusion of a  conditional statement. An example is if … it is raining then there  are clouds in the sky. The converse is if there are clouds in the  sky then it is raining.
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- A pair of conjugates is a pair of binomials that are exactly the same except that the signs between the terms are opposite. To create a conjugate of a binomial, just rewrite it and change the sign of the second term.
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Math contradiction??? Answers. Best Answer: In it's simplest form, in mathematics a contradiction is a statement that goes against an assumption. For example: If I say: assume x is negative. Then, if I say x*5 = 25, that is a contradiction since I assumed x was negative.
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Discrete Mathematics/Functions and relations The converse, that f(a) = f(b) implies a = b, is not always true. When it is, there is never more than one input x for a certain output y = f(x). This is the same as the definition of function, but with the roles of X and Y interchanged; so it means the inverse relation f-1 must also be a function.
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Equation In mathematics, an equation is a statement of an equality containing one or more variables. Solving the equation consists of determining which values of the variables make the equality true. Variables are also called unknowns and the values of the unknowns which satisfy the equality are called solutions of the equation.
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Converse, Inverse, Contrapositive To form the converse of the conditional statement, interchange the hypothesis and the conclusion. The converse of If it rains, then they cancel school is If they cancel school, then it rains.. To form the inverse of the conditional statement, take the negation of both the hypothesis and the conclusion.
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Basic Axioms of Algebra Axioms of Algebra. An Axiom is a mathematical statement that is assumed to be true. There are five basic axioms of algebra. The axioms are the reflexive axiom, symmetric axiom, transitive axiom, additive axiom and multiplicative axiom. Reflexive Axiom: A number is equal to itelf. (e.g a = a).
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Geometry When two statements are both true or both false. The conditional and the contrapositive must have the same truth value. The converse and the inverse must have the same truth value.
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Theorem 1 For example, the theorem that all angles in a rectangle are right angles has as corollary that all angles in a square (a special case of a rectangle) are right angles. 2  A converse of a theorem is a statement formed by interchanging what is given in a theorem and what is to be proved. For example, the converse to the theorem that two right angles are equal angles is the statement that two equal angles must be right angles, and this is clearly not always the case. 2  A generalization is a theorem which includes a previously proven theorem as a special case and hence as a corollary.
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Converse of Alternate Interior Angles Theorem Proof Converse alternate interior angles theorem states that if two lines and a transversal form alternate interior angles that are congruent, then the two lines are parallel.
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Rayleigh wavein American Definition of converse from the Collins English Dictionary The noun phrase A noun phrase is a word or group of words that can function as the subject, the object, or the complement in a sentence.
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simultaneous equations noun, (used with a plural verb) Algebra. 1. a set of two or more equations, each containing two or more variables whose values can simultaneously satisfy both or all the equations in the set, the number of variables being equal to or less than the number of equations in the set. Origin of simultaneous equations Expand. 1835-1845. 1835-45.
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Relational algebra The main application of relational algebra is providing a theoretical foundation for relational databases, particularly query languages for such databases, chief among which is SQL.hereas the result of a join (or inner join) consists of tuples formed by combining matching tuples in the two operands, an outer join contains those tuples and additionally some tuples formed by extending an unmatched tuple in one of the operands by fill values for each of the attributes of the other operand.
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- Math Planet If : A conditional statement is false if hypothesis is true and the conclusion is false. If we rearrange a conditional statement or change parts of it then we have If both statements are true or if both statements are false then the converse is true.
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"What Does ""evaluate"" Mean in Math?" A: In mathematics, the word evaluate is a verb that refers to finding or calculating the value of something. This can pertain to financial mathematics or to finding the exact value of an algebraic expression or numerical calculation.
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- Prove theorem -- if a point is on the bisector of an angle, then it is equidistant from the side of the angle and its converse -- if a point is equidistant from the side of an angle, then it is on the bisector of the angle. Category. License.
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- What does the word unknown mean in math? Usually in algebra the term unknown is used for a variable ( commonly designated as x ) you are trying to solve for. For instance the mathematical expression 2 + x = 5 may b … e presented to the student as a problem.
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Basic Axioms of Algebra 1 An Axiom is a mathematical statement that is assumed to be true. There are five basic axioms of algebra. The axioms are the reflexive axiom, symmetric axiom, transitive axiom, additive axiom and multiplicative axiom.  Reflexive Axiom: A number is equal to itelf.
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Geometry: Logic Statements The inverse of a conditional statement is arrived at by replacing the hypothesis and the conclusion with their negations. Both the hypothesis and the conclusion were negated. The truth value of the inverse of a statement is undetermined.
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Algebra The word algebra is also used in certain specialized ways. A special kind of mathematical object in abstract algebra is called an algebra, and the word is used, for example, in the phrases linear algebra and algebraic topology. A mathematician who does research in algebra is called an algebraist.n its most general form, algebra is the study of mathematical symbols and the rules for manipulating these symbols; it is a unifying thread of almost all of mathematics. As such, it includes everything from elementary equation solving to the study of abstractions such as groups, rings, and fields.
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- What you do for a living is critical to where you settle and how you live - and the converse is also true. Synonyms: opposite, reverse, contrary, other side of the coin More Synonyms of converse More Synonyms of converse
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Geometry: Logic Statements The converse of a statement is formed by switching the hypothesis and the conclusion. The converse of If two lines don't intersect, then they are parallel is If two lines are parallel, then they don't intersect..
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Conjugate In Algebra, the conjugate is where you change the sign in the middle of two terms like this:
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Algebra The word algebra is also used in certain specialized ways. A special kind of mathematical object in abstract algebra is called an algebra, and the word is used, for example, in the phrases linear algebra and algebraic topology. A mathematician who does research in algebra is called an algebraist.
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- Algebra - Basic Definitions. It may help you to read Introduction to Algebra first. What is an Equation. An equation says that two things are equal. It will have an equals sign = like this:
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converse 1 To engage in an exchange of thoughts and feelings by means of speech or sign language. See Synonyms at speak. 2  Archaic To interact socially with others; associate.  An interchange of thoughts and feelings by means of speech or sign language; conversation.