000			01530nam a22002650a 4500
001			PT13713
003			AR-LpoUNG
005			20250128142524.0
008			191001s1998||||xxu|||||||||||||||||eng d
020			_a0486404536 _c$83
040			_aAR-LpoUNG _bspa _cAR-LpoUNG _eaacr
041	0		_aeng
044			_axxu
082	0		_a515.33 65cal
100	1		_aKline, Morris
245	1	0	_aCalculus : _ban intuitive an physical approach
250			_a2da. ed.
260			_aNew York : _bDover, _c1998.
300			_a943 p. : _bfot., gráfs.
520			_aWhy calculus?; The derivative; The antiderived function or the integral;The geometrical significance of the derivate; The differentiation and integration of powers of x; Some theorems on differentiation and antidifferentiation; The chain rule; Maxima and minima; The definite integral; The trigonometric functions; The inverse trigonometric functions; Logarithmic and exponential functions; Differentials and the law of the mean; Further techniques of integration; Some geometric uses the definite integral; Some physical applications of the definite integral; Polar coordinates; Rectangular pramatric equations and curvilinear motion; Taylorïs theorem and inifinite series; Functions of two or more variables and their geometric representation; Partial differentiation; Multiple integrals; An introduction to differential equations; A reconsideration of the foundations.
650		4	_aANALISIS MATEMATICO
650		4	_aMATEMATICAS
905			_a13713
942			_cLIB _2ddc
999			_c16376 _d16376