CT0001-Linear Algebra and Calculus for Computing

This course aims to develop your knowledge in the mathematics topics of linear algebra and calculus, which provides the basic mathematics foundation that is necessary for anyone pursuing a computing degree course.
Intended Learning Outcomes (ILOs)
By the end of this course, you would be able to:
- Solve linear equations.
- Perform matrix operations and express linear equations in matrix form.
- Find the least squares solution of Ax = b.
- Perform differentiation, integration operation and solve differential equations.
Course Contents
Linear Equations Scalars and Vectors, System of linear equations; Row reduction and echelon forms; Vector equations; vector norm |
Matrices Definition of matrices, matrix operations, transpose of a matrix, inverse of a matrix, the matrix equation; Solutions sets of linear equations; Linear independence; The matrix of a linear transformation |
Orthogonality Inner/dot product, length and orthogonality; Orthogonal sets; Orthogonal projections; Least-squares solutions. |
Differentiation Limits and derivatives, differentiation rules, partial derivative, chain rule. |
Integration Indefinite integrals, definite integrals, Fundamental Theorems of Calculus, techniques of integration. |
Ordinary Differential Equations (ODE) Solutions of first order linear ODE and second order linear ODE with constant coefficients. |
Class Schedule - 4th Intake
Class schedule (Online Consultation) | 4 Aug -12 Sept 2025 Thursday (6:30 pm to 8:30 pm) |
Final Exam (Onsite, NTU Campus)# | 13 September 2025 |
#Onsite assessment venue at NTU will be announced closer to the final exam date.
Class Schedule - 3rd Intake
Class schedule (Online Consultation) | 3 Mar - 11 April 2025 Wednesdays (6:30 pm to 8:30 pm) |
Final Exam (Onsite, NTU Campus)# | 12 April 2025 Saturday (PM) 1pm to 2pm |
#Onsite assessment venue at NTU will be announced closer to the final exam date.
Course Fees and Funding
- Each module cost S$250.
- Learners can use their SkillsFuture credits to pay or partially pay for the bridging modules.