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For any point, the abscissa is the first value (x coordinate), and the ordinate is the second value (y coordinate). In mathematics , the abscissa ( / æ b ˈ s ɪ s . ə / ; plural abscissae or abscissas ) and the ordinate are respectively the first and second coordinate of a point in a Cartesian coordinate system : [ 1 ] [ 2 ]
The first and second coordinates are called the abscissa and the ordinate of P, respectively; and the point where the axes meet is called the origin of the coordinate system. The coordinates are usually written as two numbers in parentheses, in that order, separated by a comma, as in (3, −10.5) .
The line, sometimes called the 1:1 line, has a slope of 1. [4] When the abscissa and ordinate are on the same scale, the identity line forms a 45° angle with the abscissa, and is thus also, informally, called the 45° line . [ 5 ]
Prime number: A positive integer with exactly two positive divisors: itself and 1. The primes form an infinite sequence 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, ... Composite number: A positive integer that can be factored into a product of smaller positive integers. Every integer greater than one is either prime or composite.
The abscissa and ordinate (,) of each point on the circle are the magnitudes of the normal stress and shear stress components, respectively, acting on the rotated coordinate system. In other words, the circle is the locus of points that represent the state of stress on individual planes at all their orientations, where the axes represent the ...
ESPN analyst Troy Aikman was vocally angry about the calls during the broadcast; Texans head coach DeMeco Ryans said going into the game that it would be "us vs. everybody," lumping the referees ...
Underwater archaeologists dug under 20 feet of sand and rock off the coast of Sicily and found a 2,500-year-old shipwreck. Researchers date the find to either the fifth or sixth century B.C.
all the polynominals (x^n-1)/(x-1) have an infinity of square-free values. [20] As equivalent, the modified Szpiro conjecture, which would yield a bound of rad(abc) 1.2+ε. [1] Dąbrowski (1996) has shown that the abc conjecture implies that the Diophantine equation n! + A = k 2 has only finitely many solutions for any given integer A.