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020			_a1592575129
020			_a9781592575121
040			_aSSL _cSSL _dBAKER _dBTCTA _dVP@ _dDLC _dSJP _dYDXCP _dOKN _dHALAN _dUN@
082	0	4	_a515.076 _bK29h 2006
100	1		_9228641 _aKelley, W. Michael, _eautor
245	1	4	_aThe humongous book of calculus problems : _btranslated for people who don´t speak math / _cW. Michael Kelley.
264	3	1	_aIndianapolis, IN : _bAlpha, _cc2006.
300			_ax, 565 páginas : _bilustraciones
336			_atexto _btxt _2rdacontent
337			_ano mediado _bn _2rdamedia
338			_avolumen _bnc _2rdacarrier
505	0		_a_ _gChapter 1 _tLinear Equations and Inequalities: Problems containing x to the first power _g1 -- _gChapter 2 _tPolynomials: Because you can´t have exponents of I forever _g15 -- _gChapter 3 _tRational Expressions: Fractions, fractions, and more fractions _g27 -- _gChapter 4 _tFunctions: Now you´ll start seeing f(x) all over the place _g41 -- _gChapter 5 _tLogarithmic and Exponential Functions: Functions like log, x, lu x, 4x, and e[superscript x] _g57 -- _gChapter 6 _tConic Sections: Parabolas, circles, ellipses, and hyperbolas _g69 -- _gChapter 7 _tFundamentals of Trigonometry: Inject sine, cosine, and tangent into the mix _g91 -- _gChapter 8 _tTrigonometric Graphs, Identities, and Equations: Trig equations and identity proofs _g105 -- _gChapter 9 _tInvestigating Limits: What height does the function intend to reach _g123 -- _gChapter 10 _tEvaluating Limits: Calculate limits without a graph of the function _g137 -- _gChapter 11
505	0		_a_ _tAdvanced Integration Techniques: Even more ways to find integrals _g363 -- _gChapter 22 _tCross-Sectional and Rotational Volume: Please put on your 3-D glasses at this time _g389 -- _gChapter 23 _tAdvanced Applications of Definite Integrals: More bounded integral problems _g423 -- _gChapter 24 _tParametric and Polar Equations: Writing equations without x and y _g443 -- _gChapter 25 _tDifferential Equations: Equations that contain a derivative _g467 -- _gChapter 26 _tBasic Sequences and Series: What´s uglier than one fraction? Infinitely many _g495 -- _gChapter 27 _tAdditional Infinite Series Convergence Tests: For use with uglier infinite series _g511 -- _gChapter 28 _tAdvanced Infinite Series: Series that contain x´s _g529 -- _gAppendix A _tImportant Graphs to memorize and Graph Transformations _g545 -- _gAppendix B _tThe Unit Circle _g551 -- _gAppendix C _tTrigonometric Identities _g553 -- _gAppendix D _tDerivative Formulas _g555 -- _gAppendix E _tAnti-Derivative Formulas _g557.
505	0		_a_ _tContinuity and the Difference Quotient: Unbreakable graphs _g151 -- _gChapter 12 _tBasic Differentiation Methods: The four heavy hitters for finding derivatives _g169 -- _gChapter 13 _tDerivatives and Function Graphs: What signs of derivatives tell you about graphs _g187 -- _gChapter 14 _tBasic Applications of Differentiation: Put your derivatives skills to use _g205 -- _gChapter 15 _tAdvanced Applications of Differentiation: Tricky but interesting uses for derivatives _g223 -- _gChapter 16 _tAdditional Differentiation Techniques: Yet more ways to differentiate _g247 -- _gChapter 17 _tApproximating Area: Estimating the area between a curve and the x-axiz _g269 -- _gChapter 18 _tIntegration: Now the derivative´s not the answer, it´s the question _g297 -- _gChapter 19 _tApplications of the Fundamental Theorem: Things to do with definite integrals _g319 -- _gChapter 20 _tIntegrating Rational Expressions: Fractions inside the integral _g343 -- _gChapter 21
650	1	4	_913113 _aCálculo _xProblemas, ejercicios, etc.
650	1	4	_91387 _aCálculo.
740	0		_aCalculus problems.
942			_2ddc _cGEN
991			_aC0 _bUN@
991			_aUVA
997			_aHZ _b00 _c20140722 _lUDM01 _h1027
998			_aBATCH-UPD _b00 _c20150317 _lUDM01 _h2156
999			_c124949 _d124949
900			_aFME