单词 | remainder theorem |
释义 | > as lemmasremainder theorem remainder theorem n. Mathematics the theorem that if a polynomial f(x) is divided by (x − a) the remainder will be f(a), the value of the polynomial for x = a. ΘΚΠ the world > relative properties > number > mathematics > [noun] > mathematical enquiry > proposition > theorem > specific theorem pons asinorum1718 Fermat's theorem1845 Bernoulli's theorem1865 Fermat's last theorem1865 Fourier's theorem1880 remainder theorem1886 Stokes' theorem1893 Jordan('s) (curve) theorem1900 Waring's theorem1920 Gödel's theorem1933 maximin1953 incompleteness theorem1955 Schwarz inequality1955 1886 G. Chrystal Algebra I. vii. 134 (heading) Results of the application of remainder theorem. 1933 R. W. Brink College Algebra xix. 295 Without performing the divisions, by means of the Remainder Theorem find the remainder after each of the following divisions. 2001 Math. Gaz. 85 476 The fact that fmn is divisible by fm and fn is an immediate consequence of the remainder theorem. < as lemmas |
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