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Quick Facts
| Medium Of Instructions | Mode Of Learning | Mode Of Delivery |
|---|---|---|
| English | Self Study | Video and Text Based |
Course Overview
In today’s world where technology has become a part of everyone's life without us even noticing it, Computer science plays a very important role. Because of this computer science has become a field where there is a maximum requirement of the workforce with the workers having the maximum level of skill and knowledge about the same. Every candidate who chooses to become a great programmer in the future aims to sharpen his/ her skill in computer science, for which they need to have a strong hand in their mathematical skills.
The main aim of mathematics is that it helps in imparting the students with the art of analysing, understanding and reading any problem that arises and helps them to come up with an effective solution before it hinders their work or the programme. It gives the candidate great analytical skills by teaching them how to utilize algorithms.
This shows how important mathematics is for the candidate who opts for computer science. To upgrade these skills Coursera has come up with the Mathematics for Computer science course which will make the candidate field ready for their future and help them understand computer science in a perfect way.
The Highlights
- Approx. 37 hours course
- 100% online learning
- Favourable for candidates with beginner knowledge.
- Flexible deadlines
- Offered by University of London and Goldsmiths, University of London
- Available with 7 days full access free trial
Programme Offerings
- quizzes
- Projects
- assignments
- Readings
- video.
Courses and Certificate Fees
| Certificate Availability | Certificate Providing Authority |
|---|---|
| yes | University of London, LondonCoursera |
The detailed bifurcation of the fee is mentioned below in the table:
| Head | Amount in INR |
| 1 month | Rs. 3,275 |
| 3 month | Rs. 6,550 |
| 6 month | Rs. 9,825 |
Eligibility Criteria
Education
This course will be easy and favourable for the candidates who have finished the first 2 parts of the Introduction to Computer Science and Programming Specialization successfully.
Certification qualification details
Participants are eligible for a certificate of completion after they make a payment and complete the entire programme.
What you will learn
- The candidate will learn how to identify, compute and describe sequences of the numbers and their sums.
- They will be able to understand all the different variations of quantities via functions and the graphs
- They will be able to transform numbers and perform arithmetic in their number base.
- They will be able to describe the spaces numerically along with representation using coordinates and graphs.
Who it is for
This course is designed as the third and the last part of the Introduction to Computer Science and Programming Specialization programmes. Therefore, it is more preferable for the candidates who have completed the first two parts of the programme.
Application Details
Follow the steps given below to fill the application form:
Step1: Visit the course page. https://www.coursera.org/learn/mathematics-for-computer-science
Step2: Choose the ‘Enroll for free’ option.
Step3: Log in or sign in choosing an appropriate option.
Step4: click on the ‘Start the 7 days free trial’ link.
Step5: Provide your card details and other necessary information.
Step6: Once the trial is completed, the course fees will be deducted every month.
The Syllabus
Videos
- Overview of using Numerical Mathematics in Computing
- Introduction to number bases and modular arithmetic
- Introduction to number bases
- Place value for integers: binary to binary
- Place value for integers: decimal to decimal
- Place value for fractional numbers: binary
- Rational and irrational numbers: decimal and binary
- Summary of binary system and getting ready for operations in binary
- Addition in binary
- Subtraction in binary
- Multiplication in binary
- Review of Tasks
- Summary and context of binary in computing
Readings
- Acknowledgements
- Technical requirements
- Optional reading
- Number bases summative quiz
Quizzes
- Binary (Number bases) summative quiz
- Identifying number bases
- Integer binary to decimal
- Translating from decimal to binary (integers)
- Translating between decimal and binary fractional numbers
- Rational and irrational numbers: decimal and binary
- Addition in binary
- Subtraction in binary
- Multiplication in binary
Videos
- Octal and hexadecimal (integer)
- Octal and hexadecimal (fractional)
- Special relationship between binary and hexadecimal, and binary and octal
- Hidden messages inside an image
- Arithmetic in hexadecimal/octal
- Other bases
- Summary
Readings
- Number bases summative quiz
- Task: Steganography – instructions
Quizzes
- Number bases summative quiz
- Translate between decimal and octal or hexadecimal (integer)
- Translate between decimal and hexadecimal or octal (fractional)
- Translate between binary and hexadecimal/octal
- Arithmetic in hexadecimal/octal
- Other bases
Videos
Readings
- Modular arithmetic summative quiz
- Task: Encryption using modular arithmetic – instructions
Quizzes
- Modular arithmetic summative quiz
- Clock arithmetic
- Computing n mod k
- Addition mod k
- Computing additive inverses mod k
- Multiplication mod k
- Computing multiplicative inverses mod k; exponentiation mod k
- Use the operator ‘rem’
Videos
- Introduction to Sequences and Series
- Introduction to sequences of numbers
- Defining sequences
- Arithmetic progressions
- Geometric progressions
- Task: Investigating random numbers
- Summary of sequences and preparation for next week
Readings
- Sequences and series summative quiz
- Optional reading
- Task: Generating random numbers – instructions
Quizzes
- Sequences and series summative quiz
- Patterns in sequences
- Defining sequences and terms
- Working with arithmetic progressions
- Geometric progressions; sequences
Videos
- Series: sums of terms of sequences; summation symbol: sigma notation
- Finite sum of arithmetic sequences
- Finite sum of geometric sequences
- Finite sums
- Summary of series; infinite sequences and sums
- Patterns in infinite sequences; limit; convergence and divergence
- Patterns in series; limit; convergent and divergent series
- Criteria for identifying convergent/ divergent sequence and series
- Summary of convergence
- Summary of sequences and series
Readings
- Sequences and series summative quiz
Quizzes
- Sequences and series summative quiz
- Series: sums of terms of sequences; summation symbol: sigma notation
- Finite sum of arithmetic sequences
- Finite sum of geometric sequences
- Finite sums
- Limits of sequences
- Limits of series
- Criteria for identifying convergent/divergent sequences and series
Videos
- Introduction to Graph Sketching and Kinematics
- Cartesian coordinates
- Introduction to functions and graphs
- Functions and tables of values
- Plotting graphs by hand - aspects to consider
- Plotting graphs by hand – straight lines
- Plotting graphs by hand - quadratics
- Plotting graphs by hand - cubics
- Plotting graphs by hand – higher order polynomials
- Plotting graphs by hand – reciprocal
- Plotting graphs by hand – rational functions
- Plotting graphs by hand - piecewise
- Transformations of graphs
- Summary of graphs
- Kinematic equations
- Summary of kinematics
- Summary
Readings
- Graph sketching and kinematics summative quiz
- Optional reading
Quizzes
- Graphs of functions and kinematics summative quiz
- Cartesian coordinates and conditions
- Graphs and tables of values
- Transformations of graphs
- Kinematic equations
Instructors
University of London, London Frequently Asked Questions (FAQ's)
The course is expected to start as soon as the candidate opts for a 7-day free trial.
Online mode of payment using debit or credit cards is available for the course.
No, the course doesn’t give the refund privilege to the candidate as the course is available with a 7 days free trial.
No, it is not necessary for the candidate to complete the first two parts of the course but it is favourable if they complete the same.
Yes, a student will get all the study material for the course even during the online free trial.
No, there is no age barrier for the course. We believe there is an age limit to gain knowledge