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MA8151 Engineering Mathematics – I
MA8151 Engineering Mathematics – I | Important Questions | Question bank | Syllabus | Model and Previous Question papers | Download PDF Exammain.com Important Questions is available for download in this page for MA8151 Engineering Mathematics – I . Students can download the Important Questions in the PDF format or in Word format. Questions Bank and Previous year question papers also be available in this page . Important Questions provided here are the Expected questions that are possible to be appeared in the upcoming exams. you can make use of the below questions and prepare for your exams. MA8151 Engineering Mathematics – I Important Questions . Download the Important Questions using the below link.
Subject Information :
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Title
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Details
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|---|---|
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University
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Anna University
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Department
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B.E / B.tech [ Common for all Departments ]
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Semester
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1 st sem
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Year
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1 st year
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Regulation
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R2017
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Subject Code
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MA8151
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Subject Name
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Engineering Mathematics – I
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| IC6501 Control Systems | Important Questions | |
|---|---|
| Syllabus (PDF) | Click Here to Download >> |
| Part A Important Questions | Click Here to Download >> |
| Part B Important Questions | Click Here to Download >> |
| Question Bank | Click Here to Download >> |
| Full Study Material | Click Here to Download >> |
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MA8151 Engineering Mathematics – I Questions Papers :
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MA8151 Engineering Mathematics – I Notes – Click here to Download
MA8151 Engineering Mathematics – I 2 marks with answers – Click here to Download
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MA8151 Engineering Mathematics – I [ SYLLABUS ( R – 2017 ) ]
Objectives :
- The goal of this course is to achieve conceptual understanding and to retain the best traditions of traditional calculus. The syllabus is designed to provide the basic tools of calculus mainly for the purpose of modelling the engineering problems mathematically and obtaining solutions. This is a foundation course which mainly deals with topics such as single variable and multivariable calculus and plays an important role in the understanding of science, engineering, economics and computer science, among other disciplines.
| UNIT I DIFFERENTIAL CALCULUS | 12 |
Representation of functions – Limit of a function – Continuity – Derivatives – Differentiation rules – Maxima and Minima of functions of one variable.
| UNIT II FUNCTIONS OF SEVERAL VARIABLES | 12 |
Partial differentiation – Homogeneous functions and Euler’s theorem – Total derivative – Change of variables – Jacobians – Partial differentiation of implicit functions – Taylor’s series for functions of two variables – Maxima and minima of functions of two variables – Lagrange’s method of undetermined multipliers.
| UNIT III INTEGRAL CALCULUS | 12 |
Definite and Indefinite integrals – Substitution rule – Techniques of Integration – Integration by parts, Trigonometric integrals, Trigonometric substitutions, Integration of rational functions by partial fraction, Integration of irrational functions – Improper integrals.
| UNIT IV MULTIPLE INTEGRALS | 12 |
Double integrals – Change of order of integration – Double integrals in polar coordinates – Area enclosed by plane curves – Triple integrals – Volume of solids – Change of variables in double and triple integrals.
| UNIT V DIFFERENTIAL EQUATIONS | 12 |
Higher order linear differential equations with constant coefficients – Method of variation of parameters – Homogenous equation of Euler’s and Legendre’s type – System of simultaneous linear differential equations with constant coefficients – Method of undetermined coefficients.
TOTAL : 60 PERIODS
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