February 16, 1999 Math 4 Exam 3 Name _______________________

First Page		Document Content
$Mathematics / Algebra / Mathematical analysis / Elementary algebra / Analytic geometry / Asymptote / Meromorphic functions / Partial fraction decomposition / Polynomial / Rational function / Factorization / Chebyshev polynomials$ Date: 2000-11-16 10:20:59 Mathematics Algebra Mathematical analysis Elementary algebra Analytic geometry Asymptote Meromorphic functions Partial fraction decomposition Polynomial Rational function Factorization Chebyshev polynomials		February 16, 1999 Math 4 Exam 3 Name _______________________ Add to Reading List Source URL: braintrax.mst.edu Download Document from Source Website File Size: 19,18 KB Share Document on Facebook

	Classroom Voting Questions: Precalculus Powers, Polynomials, and Rational Functions 1. Which of the following is not a power function? (a) f (x) = 3x2 (b) f (x) = x1.5 (c) f (x) = 6 · 2x DocID: 1urSK - View Document
	Bounding the Range of a Rational Function over a Box∗ A. Narkawicz NASA Langley Research Center, Hampton, VA 23681, USA DocID: 1t8Wq - View Document
	EMBEDDING THEOREMS FOR SPACES OF R-PLACES OF RATIONAL FUNCTION FIELDS AND THEIR PRODUCTS KATARZYNA AND FRANZ-VIKTOR KUHLMANN Abstract. We study spaces M (R(y)) of R-places of rational function fields R(y) in one variable DocID: 1t6r1 - View Document
	VALUATIONS ON RATIONAL FUNCTION FIELDS THAT ARE INVARIANT UNDER PERMUTATION OF THE VARIABLES F.-V. KUHLMANN, K. KUHLMANN, AND C. VIS¸AN Abstract. We study and characterize the class of valuations on rational functions f DocID: 1t5BL - View Document
	Another new proof of the theorem that every integral rational algebraic function of one variable can be resolved into real factors of the first or second degree Carl Friedrich Gausstranslated by Paul Taylor and B DocID: 1sFuu - View Document