000			a
999			_c31842 _d31842
008			230420b xxu||||| |||| 00| 0 eng d
020			_a9781584884880
082			_a510 _bJEF
100			_aJeffrey, Alan
245			_aMathematics for engineers and scientists
250			_a6th ed.
260			_bCRC Press, _c2005 _aBoca Raton :
300			_axvi, 994 p.; _bill., (charts), _c24 cm
365			_b995.00 _cINR _d01
504			_aIncludes bibliographical references and index.
520			_aNUMBERS, TRIGONOMETRIC FUNCTIONS AND COORDINATE GEOMETRYSets and numbersIntegers, rationals and arithmetic laws Absolute value of a real numberMathematical inductionReview of trigonometric propertiesCartesian geometryPolar coordinatesCompleting the squareLogarithmic functionsGreek symbols used in mathematicsVARIABLES, FUNCTIONS AND MAPPINGSVariables and functionsInverse functionsSome special functionsCurves and parametersFunctions of several real variablesSEQUENCES, LIMITS AND CONTINUITYSequencesLimits of sequencesThe number eLimits of functions -/ continuityFunctions of several variables -/ limits, continuityA useful connecting theoremAsymptotesCOMPLEX NUMBERS AND VECTORSIntroductory ideasBasic algebraic rules for complex numbersComplex numbers as vectorsModulus -/ argument form of complex numbersRoots of complex numbersIntroduction to space vectorsScalar and vector productsGeometrical applicationsApplications to mechanicsProblemsDIFFERENTIATION OF FUNCTIONS OF ONE OR MORE REAL VARIABLESThe derivativeRules of differentiationSome important consequences of differentiabilityHigher derivatives _/ applicationsPartial differentiationTotal differentialsEnvelopesThe chain rule and its consequencesChange of variableSome applications of dy/dx=1/ dx/dyHigher-order partial derivativesEXPONENTIAL, LOGARITHMIC AND HYPERBOLIC FUNCTIONS AND AN INTRODUCTION TO COMPLEX FUNCTIONSThe exponential functionDifferentiation of functions involving the exponential functionThe logarithmic functionHyperbolic functionsExponential function with a complex argumentFunctions of a complex variable, limits, continuity and differentiabilityFUNDAMENTALS OF INTEGRATIONDefinite integrals and areasIntegration of arbitrary continuous functionsIntegral inequalitiesThe definite integral as a function of its upper limit -/ the indefinite integralDifferentiation of an integral containing a.
650			_aEngineering mathematics
650			_aMathematical analysis
650			_aAntiderivative
650			_a Chain rule
650			_a Complex number
650			_a Convergence tests
650			_aDefinite integral
650			_aDifferentiable function
650			_a Exponentiable function
650			_aFourier's theorem
650			_aGauss-Seidel method
650			_aHeaviside step function
650			_aIndeterminate form
650			_aLaplacian
650			_aMean value theorem
650			_aPolar coordinates
650			_aOdd function
650			_aReal number
650			_aStationary point
650			_a Trigonometric function
650			_aUnit vector
650			_aVelocity
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