000			02148nam a2200229i 44500
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020			_a0-673-16060-2
040			_bEnglish _cBiblioteca Nora Rigby
080			_a515 Sa 311
100			_aSaltz, Daniel [et. al] _98690
245	1	0	_aA short claculus and applied approach / Daniel Saltz
250			_a3
260			_a United States of America: Scott, Foresman and Company _c1980
300			_a560 P.
504			_acontents, graph, figure, tables trigonometric
520			_aFunctions and graphs, limits, tre coordinate plane, distance, grsphs, lines in a plane, functions, the algebra of functions, limits, continuity; the derivative, velocicity rete of change, tengent lines, techniques for differentiation, an introdction, higher order derivatives, the chain rule and extended power rule, related rates, the product and quotient rule, implicit differentiation, more on related rates; extremum problems and curve sketching, strictly increasing and, strictly decreasing functions, local and adsolute extrema, the antiderivative and the integral, the fundamental theorem of calculus, symmetry, consumer surplus; exponential and logarithmic functions, inverse functions and the natural logarithm, exponential growth and decay; sequences and series, hospital´s rule, sequences, geometic series, hospita´s rule; more on integration, a first order difference equation euler´s method, survival functions and renewal theory; maclaurin- taylor polynomials and series, a more general form of taylor´s theorem, maclaurin series; multivariable calculus, extrema of functios of two variables the method of least squares, lagrange multipliers, double integrals over some non- rectangular regions, interchanging limits; the trigonometric functions, angles, the trigonometric functions, graphs of the trigonometric functions, limits and continuity, derivatives of trigonometric functions, integration.
590			_aCol. Educ
650			_a1. CALCULUS ANALYSIS 2. SHORT CALCULUS 3. TRIGONOMETRIC FUNCTIONS 4. EDUCATIÓN _933312
942			_cBK _2ddc
999			_c41748 _d41748