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Nurul Haidah Binti Saidon

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Chan Chong Lee

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NUR ANISA BINTI SK ABDUL JAMAL

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Norsaidatulain binti Asral

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Chong Ee Xuan

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Ayu Farhana binti Amir Hamzah

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Siti Azreendayani Binti Abd Rahim

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Khor Hui Jing

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Nur Aqilah Binti Bahri

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Nurin Ainun Miza binti Md Dzahir

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Iffah Ufairah Binti Mohamad Noh

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Lew Poh Chyi

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1. Nurul Najiha Binti Fadzil
2. Nurul 'Ain Nabila Binti Abd Kadir
3. Danial Iskandar Bin Nor Mizam
4. Siti Najihah Syuhadah Binti Mohd Rohaimi

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-Gan Chun Hong
-Lim Chau Jie
-Ng Ching Kok
-Lee Chi Poh

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1) NUR SYAMIMI BINTI ADNAN
2) MUHAMMAD ALIF AIMAN BIN ZAHARI
3) AZEEM AQIF BIN MOHD PIDAUS
4) PUTERI AZREEN BINTI MUHAMMAD ARIS

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1) Norazlin binti Ahmad Kamal
2) Nur Farhanis Nadira binti Suhaimi
3) Nurul Aqilah binti Saiful Bahril
4)Nur Anis binti Abdul Wahab

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KHOO XU YI
TAN THENG JOE
TAN ZHI QING
UMMI FAKHRIAH BINTI MOHD NOOR

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2. Aida Nabilah binti Azman
3. Aida Sofea binit Shahrol Rizal
4. Ain Norfithriyaani binti Amran
5. Firda Hariri
6. Muhammad Aidid Danial Ahmad

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1. NURUL AIN FATIHAH ABDUL HAMID.
2.NURAMALIA FARISHA BINTI MOHD RIZAL.
3.FARAH NUR AMIRA BINTI AZIZ
4.DEEIVYA RAVICHANDRAN

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Loh Wei Kit
Kwek Yu Chen
Wong Xiang Yi
Leonardo Lance Lee Ling Xu

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2.   Nadia Nursyuhaidah Binti Noor Shiam
-Nor Syasya Aqilah Binti Mohd Esa
- Nur Atiqah Binti Morshidi
- Nur Diana Syafiah Binti Jasin

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1) Nur’atifah Nadhirah binti Md Ridzwan
2) Ilyana Najihah binti Mohd Ruzi
3) Siti Aisyah binti Roslan
4) Nurfarah Hazira binti Ismail
5) Muhammad Rafizi Ibrahim

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1.AYU NUR ATHIRAH BINTI MOHD JAMRI
2.NURAINA AQILAH BINTI MOHD ZAKI
3.NUR AUNI AISYAH BINTI MOHD ARIFFIN
4.FARAH ADIBAH BINTI MOHAMAD ZAHER

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1. Lwi Wen Ling
2. Oh Sing Yee
3. Jasmine Wang Thye Wei
4. Muhammad Zuhairi bin Muhamad Abu Nangim

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Project 4

Find a first order ODE problem to present the physical problem with initial condition with h size of interval.  Choose single step method and solve these IVP of ODE above. Compare the solution of single step method to multistep method. Describe the concept of explicit and implicit schemes of the both methods. Give comments based on the comparison of both methods in terms of absolute error and computational cost.  Draw the graft of  solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 5

Find a first order ODE problem to present the physical problem with initial condition with h size of interval and find initial solutions using Euler method. These initial solutions will use to obtain the first 3 points of the solution domain  using 3 steps predictor  method. Correct the solution of predictor method using  3 steps corrector method. Control the iteration of corrector method with convergent criterion. Give comments based on the comparison of both methods in terms of absolute error and computational cost between predictor and corrector method.  Draw the graft of  solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 3

Find a third order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using a second order Taylor method to find  the first 2 points of the solution domain. Compare the solution of  second order Taylor method to Euler method. Give comment based on the comparison of both methods in terms of absolute error and computational cost / time. Draw the graft of  solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 1

Find a second order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using the third order Taylor method to find  the first 3 points of the solution domain. Compare the solution of  the third order Taylor method to Euler method. Give comment based on the comparison of both methods in terms of absolute error and computational cost / time. Draw the graft of solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 4

Find a first order ODE problem to present the physical problem with initial condition with h size of interval.  Choose single step method and solve these IVP of ODE above. Compare the solution of single step method to multistep method. Describe the concept of explicit and implicit schemes of the both methods. Give comments based on the comparison of both methods in terms of absolute error and computational cost.  Draw the graft of  solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 2

Find 2 equations of first order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using the second  order Runge Kutta method to find  the first 3 points of the solution domain. Compare the solution of  second order Runge Kutta method to second order Taylor method. Give comments based on the comparison of both methods in terms of absolute error and computational cost / time.  Draw the graft of solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 2

Find 2 equations of first order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using the second  order Runge Kutta method to find  the first 3 points of the solution domain. Compare the solution of  second order Runge Kutta method to second order Taylor method. Give comments based on the comparison of both methods in terms of absolute error and computational cost / time.  Draw the graft of solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 1

Find a second order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using the third order Taylor method to find  the first 3 points of the solution domain. Compare the solution of  the third order Taylor method to Euler method. Give comment based on the comparison of both methods in terms of absolute error and computational cost / time. Draw the graft of solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 5

Find a first order ODE problem to present the physical problem with initial condition with h size of interval and find initial solutions using Euler method. These initial solutions will use to obtain the first 3 points of the solution domain  using 3 steps predictor  method. Correct the solution of predictor method using  3 steps corrector method. Control the iteration of corrector method with convergent criterion. Give comments based on the comparison of both methods in terms of absolute error and computational cost between predictor and corrector method.  Draw the graft of  solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 6

Find 3 equations of first order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using the second  order Runge Kutta method to find  the first 2 points of the solution domain. Compare the solution of  second order Runge Kutta method to the Euler method. Give comments based on the comparison of both methods in terms of absolute error and computational cost / time.  Draw the graft of solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 6

Find 3 equations of first order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using the second  order Runge Kutta method to find  the first 2 points of the solution domain. Compare the solution of  second order Runge Kutta method to the Euler method. Give comments based on the comparison of both methods in terms of absolute error and computational cost / time.  Draw the graft of solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Project 3

Find a third order ODE problem to present the physical problem with initial condition with h size of interval. Solve the problem using a second order Taylor method to find  the first 2 points of the solution domain. Compare the solution of  second order Taylor method to Euler method. Give comment based on the comparison of both methods in terms of absolute error and computational cost / time. Draw the graft of  solution  and develop the table of the calculation process.

How Geogebra helps  to validate your solution above? Can you show it?

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Nor Syasya Aqilah - Find Equation & Situation
Nur Atiqah Morshidi - Solve using RK2 method
Nur Aqilah Bahri - Solve using Taylor's
Nadia Nursyuhaidah - Comparison & Comment
Nur Diana Syafiyah - Graph & Video Compiling