Engineering Mathematics Course Syllabus and Outcomes

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Vocabulary flashcards outlining course outcomes, units, topics, and institutional details from the Engineering Mathematics syllabus.

Last updated 4:46 AM on 10/19/26
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14 Terms

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Total Course Hours

The total duration specified for the course, which is 60 hr60\,\text{hr}.

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Course Outcome 1

Understand and compute partial derivatives of multivariable functions, evaluated at DOK levels L1 and L2.

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R26BS01.2

The course outcome designated to apply partial differentiation to find maxima and minima, mapped to DOK levels L2 and L3.

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R25BS01.3

The course outcome designated to understand and evaluate double and triple integrals, mapped to DOK levels L2 and L3.

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R26BS01.4

The course outcome designated to use multiple integrals to calculate areas and volumes, mapped to DOK levels L3 and LA.

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R26BS01.5

The course outcome designated to understand and expand periodic functions using Fourier series, mapped to DOK levels L2 and L3.

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UNIT-I (Partial Differentiation)

A 12-hour syllabus unit covering functions of two or more variables, partial derivatives, homogeneous functions, Euler's theorem, total derivative, change of variables, and Jacobain, mapped to CO1.

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Jacobain

A topic covered under UNIT-I within the study of partial differentiation and change of variables.

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Euler's theorem

A mathematical theorem included in UNIT-I associated with homogeneous functions and partial derivatives.

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UNIT-II (Applications of Partial Differentiation)

A 12-hour unit covering geometrical interpretation, tangent plane and normal to a surface, Taylor's theorem for functions of two variables, total differential, maxima and minima of functions of two variables, and Lagrange's method of undetermined multipliers, mapped to CO2.

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Lagrange's method of undetermined multipliers

A method addressed under UNIT-II for determining the maxima and minima of functions of two variables.

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UNIT-III (Multiple Integrals)

A 12-hour unit covering double integrals, change of order of integration, double integrals in polar coordinates, triple integrals, and change of variables, mapped to C03.

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UNIT-IV (Multiple Integrals-Applications)

A 12-hour unit addressing area enclosed by plane curves, volumes of solids, area of a curved surface, Beta Function, Gamma Function, and the relation between Beta and Gamma.

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Dr. Lankapalli Bullayya College of Engineering (Autonomous)

The institution issuing the Engineering Mathematics syllabus document.