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Basic Properties of Circles (I) 圓的基本特性 ( 一 ) Exercises ( 練習) 1. In the figure, ACB is a chord of the circle and OC AB. If AB = 8 cm and OC = 3 cm, find the radius of the circle. 在圖中,ACB 是圓上的一條弦,而 OC AB。 若 AB = 8 cm 及OC = 3 cm,求圓的半徑。 2. In the figure, AV and BV are two equal chords of a circle.
- Basic Properties of Circles (II)
Basic Properties of Circles (II) 圓的基本特性 ( 二 ) ...
- Basic Properties of Circles (II)
圓的基本性質(Basic Properties of Circles) 10.0. 在幾何中有關圓形的常見詞彙(Common Terms in Geometry about Circles) 喺講同圓形有關嘅幾何定理嘅時候,我哋會見到一D喺初中時比較少見嘅詞語。 為方便大家日後嘅學習,喺度先講解吓依D詞語: 弧線 (arc) :圓形周界嘅一部份。 假如頭尾兩點分別係點A、B ,弧AB可記作 。 弦線 (chord) :將弧線頭尾兩點相連嘅直線,可記作AB。 AB. 弓形 (segment):一條弧線同佢相應嘅弦線所包圍嘅部份。 圓心角 (angle at centre):從弧線兩端劃出兩條直線到圓心所形成嘅角 (因隻角係喺圓心,所以叫圓心角)。
本課件展示了切線上的兩個弦切角與對應的兩個弧的大小關係,以說明弧長在弦切角與內錯弓形圓周角的關係中擔當了中介角色,加深學生對定理的理解。 15 圓內接四邊形對角 (與弦切角的關係) | Opposite Angles of Cyclic Quadrilaterals (with tangent-chord angles) 一般課本會將圓內接四邊形對角轉化為一對總和是360度的圓心角,從而証明圓內接四邊形對角之和是180度。 本課件在學生學習內錯弓形的圓周角後,嘗試用另一角度理解圓內接四邊形對角之和。 16 三個圓定理的關係 | Relationships among 3 Circle Theorems.
Basic Properties of Circles (II) 圓的基本特性 ( 二 ) Exercises( 練習) 1. In the figure, AB is a diameter of the circle, DC is the tangent to the circle at D and BAD = 32 . If ABC is a straight line, find x. 在圖中,AB 是圓的一條直徑,DC 是該圓於 D 的切線,而 BAD = 32 。 若 ABC 是一條直線,求 x。 2. In the figure, CB and CA are tangents to the circle at B and D respectively.
Basic Properties of Circles (II) 圓的基本特性 (二) Exercises(練習) 1. In the figure, AB is a diameter of the circle, DC is the tangent to the circle at D and BAD = 32 . If ABC is a straight line, find x. 在圖中,AB 是圓的一條直徑,DC 是該圓於 D 的切線,而
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2024年2月19日 · 喺DSE考核範圍裡面,大家需要識得圓形、切線、半徑、直徑、圓內接三角形或四邊形、弦弧線之間嘅關係。. AfterSchool 為你整合出最詳細嘅Basic Properties of Circles,幫助你輕鬆重溫!. 想學埋其他形狀嘅性質及證明?. 即撳: 【圖形性質 Reason 列表】Geometry prove reason ...
Properties of Circles In previous chapters, you learned the following skills, which you’ll use in Chapter 10: classifying triangles, finding angle measures, and solving
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