The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah

Wau Bulan is one of the foremost well-known sorts of kites in Malaysia. Its name is from the crescent moon-like shape of its lower section. Wau Bulan is relates to the mathematical concept of equations such as geometry, equation of a curve, angle, and so on. From previous studies, the authors have s...

Full description

Saved in:
Bibliographic Details
Main Authors: Suhaimi, Nur Atiyah Husna, Besar, Nurul Akmal Hanisah, Abdullah, Nurrul Ain Nazieha
Format: Student Project
Language:English
Published: 2022
Subjects:
Online Access:https://ir.uitm.edu.my/id/eprint/72387/1/72387.pdf
https://ir.uitm.edu.my/id/eprint/72387/
Tags: Add Tag
No Tags, Be the first to tag this record!
id my.uitm.ir.72387
record_format eprints
spelling my.uitm.ir.723872023-03-15T01:48:22Z https://ir.uitm.edu.my/id/eprint/72387/ The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah Suhaimi, Nur Atiyah Husna Besar, Nurul Akmal Hanisah Abdullah, Nurrul Ain Nazieha Special subjects for design Other arts and art industries Wau Bulan is one of the foremost well-known sorts of kites in Malaysia. Its name is from the crescent moon-like shape of its lower section. Wau Bulan is relates to the mathematical concept of equations such as geometry, equation of a curve, angle, and so on. From previous studies, the authors have sought the equations of curves for Wau Bulan. However, the equations resulting from two different equations namely Bezier equation and Hermite equation produce different images. Therefore, further studies need to done to determine the best equation for the Wau Bulan. The purpose of this study is to find the best-fitted curves for Wau Bulan by comparing the error between models of Wau Bulan. Both equations are convert to get new coordinates of the y-axis by using solve plot and by converting the parametric equation to a non-parametric equation. To analyse the error, a model of actual Wau Bulan is uses to compare the error between the actual with Quadratic Bezier curves and the error between the actual with Cubic Hermite curves. The coordinate of the x-axis and y-axis of the actual model is identified using GetData software. The relative error is applied to recognize the least error of the curves in order to find the best-fitted curve. The final result of the least square error shows that the Bezier equations have the smallest error and it is conclude that the Bezier equation model is the best fitted model of Wau Bulan. 2022 Student Project NonPeerReviewed text en https://ir.uitm.edu.my/id/eprint/72387/1/72387.pdf The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah. (2022) [Student Project] <http://terminalib.uitm.edu.my/72387.pdf> (Submitted)
institution Universiti Teknologi Mara
building Tun Abdul Razak Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Teknologi Mara
content_source UiTM Institutional Repository
url_provider http://ir.uitm.edu.my/
language English
topic Special subjects for design
Other arts and art industries
spellingShingle Special subjects for design
Other arts and art industries
Suhaimi, Nur Atiyah Husna
Besar, Nurul Akmal Hanisah
Abdullah, Nurrul Ain Nazieha
The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah
description Wau Bulan is one of the foremost well-known sorts of kites in Malaysia. Its name is from the crescent moon-like shape of its lower section. Wau Bulan is relates to the mathematical concept of equations such as geometry, equation of a curve, angle, and so on. From previous studies, the authors have sought the equations of curves for Wau Bulan. However, the equations resulting from two different equations namely Bezier equation and Hermite equation produce different images. Therefore, further studies need to done to determine the best equation for the Wau Bulan. The purpose of this study is to find the best-fitted curves for Wau Bulan by comparing the error between models of Wau Bulan. Both equations are convert to get new coordinates of the y-axis by using solve plot and by converting the parametric equation to a non-parametric equation. To analyse the error, a model of actual Wau Bulan is uses to compare the error between the actual with Quadratic Bezier curves and the error between the actual with Cubic Hermite curves. The coordinate of the x-axis and y-axis of the actual model is identified using GetData software. The relative error is applied to recognize the least error of the curves in order to find the best-fitted curve. The final result of the least square error shows that the Bezier equations have the smallest error and it is conclude that the Bezier equation model is the best fitted model of Wau Bulan.
format Student Project
author Suhaimi, Nur Atiyah Husna
Besar, Nurul Akmal Hanisah
Abdullah, Nurrul Ain Nazieha
author_facet Suhaimi, Nur Atiyah Husna
Besar, Nurul Akmal Hanisah
Abdullah, Nurrul Ain Nazieha
author_sort Suhaimi, Nur Atiyah Husna
title The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah
title_short The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah
title_full The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah
title_fullStr The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah
title_full_unstemmed The best fitted curve of wau bulan / Nur Atiyah Husna Suhaimi, Nurul Akmal Hanisah Besar and Nurrul Ain Nazieha Abdullah
title_sort best fitted curve of wau bulan / nur atiyah husna suhaimi, nurul akmal hanisah besar and nurrul ain nazieha abdullah
publishDate 2022
url https://ir.uitm.edu.my/id/eprint/72387/1/72387.pdf
https://ir.uitm.edu.my/id/eprint/72387/
_version_ 1761622322088771584
score 13.160551