Definition of conjugate (Entry 3 of 3) 1 : something conjugate : a product of conjugating. 2 : conjugate complex number. 3 : an element of a mathematical group that is equal to a given element of the group multiplied on the right by another element and on the left by the inverse of the latter element. A math conjugate is formed by changing the sign between two terms in a binomial. For instance, the conjugate of x + y is x - y. We can also say that x + y is a conjugate of x - y. In other words ... In Algebra, the conjugate is where you change the sign (+ to −, or − to +) in the middle of two terms. Examples: • from 3x + 1 to 3x − 1. • from 2z − 7 to 2z + 7. • from a − b to a + b. Conjugate. noun. one of a group of conjugate words. Mathematics. either of two conjugate points, lines, etc. Also called complex conjugate, conjugate complex number. either of a pair of complex numbers of the type a + bi and a − bi, where a and b are real numbers and i is imaginary. SEE MORE DEFINITIONS. conjugate - a mixture of two partially miscible liquids A and B produces two conjugate solutions: one of A in B and another of B in A conjugate solution solution - a homogeneous mixture of two or more substances; frequently (but not necessarily) a liquid solution; "he used a solution of peroxide and water" Conjugate (algebra) Definition from Encyclopedia Dictionaries & Glossaries. Wikipedia Dictionaries. English Wikipedia - The Free Encyclopedia. In algebra, a conjugate is a binomial formed by negating the second term of a binomial. The conjugate of is , where x and y are real numbers. If y is imaginary, the process is termed complex conjugation: the complex conjugate of is , where a and b are ... The conjugate can be very useful because ..... when we multiply something by its conjugate we get squares like this: How does that help? It can help us move a square root from the bottom of a fraction (the denominator) to the top, or vice versa. Read Rationalizing the Denominator to find out more: Example: Move the square root of 2 to the top: 13−√2. We can multiply both top and bottom by ...
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