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Course Module

Department of Agricultural Engineering Faculty of Agricultural Technology Universitas Brawijaya

Module name Basic Mathematics Module level Undergraduate program

Code TPE4127

Subtitle - Courses - Semester(s) 1 Person

responsible for the module

Dr. Ir. Bambang Dwi Argo, DEA

Lecturer 1. Dr. Ir. Bambang Dwi Argo, DEA 2. Dr. M. Bagus Hermanto, STP, M.Si 3. Dr. Putri Setiani, ST, M.ES

4. Zaqlul Iqbal, STP, M.Si

5. Luhur Akbar Devianto, ST, MT 6. 6) Ubaidillah, STP, M.Si Language Bahasa Indonesia, English Relation to

curriculum

Compulsory/elective Type of

teaching, contact hours

Contact hours and class size separately for each teaching method: lecture, lesson, project, seminar etc.

Workload 90.67 hours/semester

Lecture, Exercise, and private study Credit points 2 SKS / 3.4 ECTS

Requirements according to the

examination regulations

-

Recommende d

prerequisites -

Module objectives/int

ILO-1: An ability to use engineering principles in designing technology products related to the field of agricultural engineering science

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ended learning outcomes

Objectives: This course explains inverse functions, compositional functions, exponentials, logarithms, trigonometry, limit concepts, examples of limit problems, examples of limit applications, Taylor series, Newton-Raphson, and the implementation of mathematical logic.

Knowledge: familiarity with the concept of inverse functions, compositional functions, exponentials, logarithms, trigonometry, limit concepts, Taylor series, Newton-Raphson, and the implementation of mathematical logic

Skills: cognitive – Apply basic knowledge of inverse functions, compositional functions, exponentials, logarithms, trigonometry, limit concepts, Taylor series, Newton-Raphson, and the implementation of mathematical logic.

Phsycomotoric - practical abilities in calculating inverse functions,

compositional functions, exponentials, logarithms, trigonometry, limit concepts, Taylor series, Newton-Raphson, and the implementation of mathematical logic.

Competences: Student able to evaluate inverse functions, compositional functions, exponentials, logarithms, trigonometry, limit concepts, Taylor series, Newton-Raphson, and the implementation of mathematical logic.

Content Courses:

1) Inverse functions

2) Compositional functions, exponentials 3) Logarithms

4) Trigonometry 5) Limit concepts

6) Examples of limit problems 7) Examples of limit applications 8) Taylor series

9) Newton-Raphson

10) The implementation of mathematical logic Study and

examination requirements and forms of examination

1. Midterm exam 2. Final term exam 3. Assignment 4. Group assignment How to score:

Midterm Exam(1-5) = 40%

Final Exam (1-4) = 40%

Assignment = 20%

A : 80 < Final Score ≤ 100 B+ : 75 < Final Score ≤ 80 B : 69 < Final Score ≤ 75 C+ : 60 < Final Score ≤ 69

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C : 55 < Final Score ≤ 60 D : 50 < Final Score ≤ 55 D+ : 44 < Final Score ≤ 50 E : 0 < Final Score ≤ 44 Media

employed

Class, Online learning system (Zoom and Google Classroom)

Reading list 1) Tussy, A.S., Gustafson, R.D., Koenig, D. 2010. Basic Mathematics for College Students. Brooks Cole Pub.

2) Morrison, K., Dunne, L. 2013. Mathematics Extended Practice Book.

Cambridge University Press.

3) McGregor, C., Nimmo, J., Stothers, W. 2010. Fundamentals of University Mathematics. Woodhead Publishing.

4) Yahya, Y. 2004. Matematika dasar untuk perguruan tinggi. Publisher Jakarta Ghalia Indonesia

Referensi

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