"Kak-tō͘" pán-pún chi-kan bô-kāng--ê tē-hng

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'''Kak-tō͘''' (角度) sī iû nn̄g tiâu sio kau-chhe ê [[ti̍t-chōa]] só͘ chó͘-sêng ê [[kí-hô-ha̍k]] tô͘-àn.
'''Kak-tō͘''' (角度) sī iû nn̄g tiâu sio kau-chhe ê [[ti̍t-chōa]] só͘ chó͘-sêng ê [[kí-hô-ha̍k]] tô͘-àn.


== Hun-lūi ==
{| class="wikitable"
!Hōan-ûi (°)
!Miâ
!英語
!一例
|-
| align="center" |{{math|0 < ''θ'' < 90°}}
|'''Jōe-kak'''
|{{en|acute angle}}
|[[tóng-àn:Ángulo_agudo.svg|80x80像素|鋭角]]
|-
| align="center" |{{math|''θ'' {{=}} 90°}}
|'''Ti̍t-kak'''
|{{en|right angle}}
|[[tóng-àn:Ángulo_recto.svg|80x80像素|直角]]
|-
| align="center" |{{math|90° < ''θ'' < 180°}}
|'''Tùn-kak'''
|{{en|obtuse angle}}
|[[tóng-àn:Ángulo_obtuso.svg|80x80像素|鈍角]]
|-
| align="center" |{{math|''θ'' {{=}} 180°}}
|'''Phêng-kak'''
|{{en|straight angle}}<ref name="新英和大辞典" /><ref name="図説_数学の事典" />
|[[tóng-àn:Ángulo_llano.svg|80x80像素|平角]]
|-
| align="center" |{{math|0 &lt; ''θ'' &lt; 180°}}
|'''Loa̍t-kak'''
|inferior angle
|[[tóng-àn:Ángulo_obtuso.svg|80x80像素|劣角]]
|-
| align="center" |{{math|180° &lt; ''θ'' &lt; 360°}}
|'''Iu-kak'''
|{{en|reflex angle}}<ref name="数学辞典_朝倉" /><ref name="新英和大辞典" />
|[[tóng-àn:Ángulo_cóncavo.svg|80x80像素|優角]]
|-
| align="center" |{{math|''θ'' {{=}} 360°}}
|'''Chiu-kak'''
|{{en|perigon, round angle}}<ref name="数学辞典_朝倉" /><ref name="新英和大辞典" />, full angle<ref name="Wolfram" />
|[[tóng-àn:Ángulo_completo.svg|80x80像素|周角]]
|}
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2021-nî 2-goe̍h 18-ji̍t (pài-sì) 12:22 ê siu-tēng-pún

Kak-tō͘

Kak-tō͘ (角度) sī iû nn̄g tiâu sio kau-chhe ê ti̍t-chōa só͘ chó͘-sêng ê kí-hô-ha̍k tô͘-àn.

Hun-lūi

Hōan-ûi (°) Miâ 英語 一例
0 < θ < 90° Jōe-kak (Eng-gí) 鋭角
θ = 90° Ti̍t-kak (Eng-gí) 直角
90° < θ < 180° Tùn-kak (Eng-gí) 鈍角
θ = 180° Phêng-kak (Eng-gí)[1][2] 平角
0 < θ < 180° Loa̍t-kak inferior angle 劣角
180° < θ < 360° Iu-kak (Eng-gí)[3][1] 優角
θ = 360° Chiu-kak (Eng-gí)[3][1], full angle[4] 周角
  1. 1.0 1.1 1.2 Ín-iōng chhò-gō͘: Bû-hāu ê <ref> tag; chhōe bô chí-miâ ê ref bûn-jī 新英和大辞典
  2. Ín-iōng chhò-gō͘: Bû-hāu ê <ref> tag; chhōe bô chí-miâ ê ref bûn-jī 図説_数学の事典
  3. 3.0 3.1 Ín-iōng chhò-gō͘: Bû-hāu ê <ref> tag; chhōe bô chí-miâ ê ref bûn-jī 数学辞典_朝倉
  4. Ín-iōng chhò-gō͘: Bû-hāu ê <ref> tag; chhōe bô chí-miâ ê ref bûn-jī Wolfram