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. 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. 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 ... 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 ... 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. 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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