Adjectivedefinite (comparative more definite, superlative most definite)
AntonymsRelated termsItalianVerbdefinite
Adjectivedefinite
From Wiktionary under the GNU Free Documentation License. In grammatical theory, definiteness is a feature of noun phrases, distinguishing between entities which are specific and identifiable in a given context (definite noun phrases) and entities which are not (indefinite noun phrases). There is considerable variation in the expression of definiteness across languages: some languages use a definite article (which can be a free form, a phrasal clitic, or an affix on the noun) to mark a definite noun phrase. Examples are:
Germanic, Romance, Celtic, Semitic, and auxiliary languages generally have a definite article, sometimes used as a postposition. Many other languages do not. Some examples are Chinese, Japanese, Finnish, and the Slavic languages except Bulgarian and Macedonian. When necessary, languages of this kind may indicate definiteness by other means such as Demonstratives. It is common for definiteness to interact with the marking of case in certain syntactic contexts. In many languages direct objects (DOs) receive distinctive marking only if they are definite. For example in Turkish, the DO in the sentence adamları gördüm (meaning "I saw the men") is marked with the suffix -ı (indicating definiteness). The absence of the suffix means that the DO is indefinite ("I saw men"). In Serbo-Croatian, and to a lesser extent in Slovene, definiteness can be expressed morphologically on prenominal adjectives. The short form of the adjective is interpreted as indefinite (nov grad "a new city"), while the long form is definite and/or specific (novi grad "the new city, a certain new city"). In Japanese, a language which indicates noun functions with postpositions, the topic marker (wa) may include definiteness. For example, 馬は (uma wa) can mean "the horse", while 馬が (uma ga) can mean "a horse". In some languages, the definiteness of the object affects the transitivity of the verb. In the absence of peculiar specificity marking, it also tends to affect the telicity of monooccasional predications. From Wikipedia under the
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104px x 157px | 4.30kB [source page] Jennifer Lopez s definite twins Published Wednesday 6 February 2008 11 59AM Jennifer Lopez s father has confirmed the star is expecting twins From Yahoo Image Search: "definite" How do I find a definite integral using my TI-89 calculator? Q. I know how to find a indefinite integral using the catalog button but i don't remember how to find a definite one. Any suggestions? Thanks! Asked by Kate - Mon Feb 4 18:01:45 2008 - - 2 Answers - 0 Comments A. Ok for a definite integral (for the TI-89 Titanium...I think the reg 89 is the same...) You did int(function,x,a,b) And that gave you the def integral of the function from a to b I think you merely do int(function,x) to find the indefinite integral. Answered by The CLB - Mon Feb 4 18:06:44 2008 Why can't Wolfram Alpha give me the steps to resolve a Definite Integral? Q. The "Show Steps" link is missing with definite integrals. Asked by aerofan5 - Fri Mar 5 10:46:58 2010 - - 1 Answers - 0 Comments A. Because the algorithm probably (I'm guessing here) uses numerical (quadrature) methods). If you want to see steps, have Wolfram Alpha do the indefinite integral and then plug the numbers in yourself and compare with their numerical answer from the definite integral. Just a thought. Answered by Mark - Fri Mar 5 10:55:14 2010 Can I get some help with evaluating the definite integral?
Q. I just recently established a (sort-of) firm knowledge of finding indefinite integral, and now I am completely confused on finding definite integrals. If I could get some help, I would greatly appreciate it. As always, I am determined to figure this stuff out. The definite integral on the interval [0,2] of: [ x / sqrt(1+2x^2) ] dx I really think I can do this, I just need an example. Please help! Asked by The Burninator - Wed Nov 18 18:54:34 2009 - - 4 Answers - 0 Comments A. First find the indefinite integral x/ (1+2x )dx u = 1+2x du = 4xdx x/ (1+2x )dx = (1/4) 1/u^(1/2) du = (1/4) u^(-1/2)du = (1/4)/(1/2)u^(1/2) = (1/2) (1+2x ) Apply the limits to get (1/2)[ (1+2 2 ) - (1+2 0 )] = (1/2)[ 9 - 1] = (1/2)(3 - 1) = 1 Answered by gudspeling - Wed Nov 18 19:01:23 2009 From Yahoo Answer Search: "definite" |





