000			03770cam a2200337 i 4500
999			_c6910 _d6910
001			477290750
005			20210824091225.0
008			091202s2010 ne a 001 0 eng
020			_a9781856177672 (pbk.)
020			_a185617767X (pbk.)
040			_aUKM _cUKM _dC#P _dBWX _dBTCTA _dYDXCP _dCIN _erda
050		4	_aTA330 _b.B52 2010
082	0	4	_a510.2462 _222 _bB.J.H
100	1		_aBird, J. O. _eauthor
245	1	0	_aHigher engineering mathematics / _cJohn Bird.
250			_asixth edition
264		1	_aAmsterdam ; _aBoston : _bNewnes, _c2010.
300			_axvii, 679 pages : _billustrations ; _c28 cm.
336			_2rdacontent _atext
337			_2rdamedia _aunmediated
338			_2rdacarrier _avolume
500			_aPrevious ed.: 2006.
500			_aIncludes index.
505	0		_aPreface; Algebra; Partial fractions; Logarithms; Exponential functions; Hyperbolic functions; Arithmetic and geometric progressions; The binomial series; Maclaurin's series; Solving equations by iterative methods; Binary; octal and hexadecimal; Introduction to trigonometry; Cartesian and polar co-ordinates; The circle and its properties; Trigonometric waveforms; Trigonometric identities and equations; The relationship between trigonometric and hyperbolic functions; Compound angles; Functions and their curves; Irregular areas; volumes and mean values of waveforms; Complex numbers; De Moivre's theorem; The theory of matrices and determinants; The solution of simultaneous equations by matrices and determinants; Vectors; Methods of adding alternating waveforms; Scalar and vector products; Methods of differentiation; Some applications of differentiation; Differentiation of parametric equations; Differentiation of implicit functions; Logarithmic differentiation; Differentiation of hyperbolic functions; Differentiation of inverse trigonometric and hyperbolic functions; Partial differentiation; Total differential; rates of change and small changes; Maxima; minima and saddle points for functions of two variables; Standard integration; Some applications of integration; Integration using algebraic substitutions; Integration using trigonometric and hyperbolic substitutions; Integration using partial fractions; The t = __substitution; Integration by parts; Reduction formulae; Numerical integration; Solution of first order differential equations by separation of variables; Homogeneous first order differential equations; Linear first order differential equations; Numerical methods for first order differential equations; Second order differential equations of the form __; Second order differential equations of the form __; Power series methods of solving ordinary differential equations; An introduction to partial differential equations; Presentation of statistical data; Measures of central tendency and dispersion; Probability; The binomial and Poisson distributions; The normal distribution; Linear correlation; Linear regression; Introduction to Laplace transforms; Properties of Laplace transforms; Inverse Laplace transforms; The solution of differential equations using Laplace transforms; The solution of simultaneous differential equations using Laplace transforms; Fourier series for periodic functions of period 2p ; Fourier series for a non-periodic function over range 2p ; Even and odd functions and half-range Fourier series; Fourier series over any range; A numerical method of harmonic analysis; The complex or exponential form of a Fourier series; Essential formulae; Index
650		0	_aEngineering mathematics.
650		0	_aEngineering mathematics _vProblems, exercises, etc.
856			_3Abstract _uhttp://repository.fue.edu.eg/xmlui/handle/123456789/2727
942			_cBK _2ddc