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Diterbitkan olehKuroko Ajah Telah diubah "9 tahun yang lalu
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KELOMPOK 7 PEMBAHASAN DAN
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Pertanyaan Kelompok 1 Hlm 235 20. An architect is calculating the dimensions for a regular hexagon shaped window. If the height of the opening is 120 cm, find the width AB. (m ∠ ADF = 120) C
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Pertanyaan Kelompok 2 Hlm 201 17. Given : Isosceles triangle ABC with vertex angle B AE is altitude from A to BC CD is altitude from C to AB AD ≅ CE Prove : ∠ BAE ≅ ∠ BCD
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PernyataanAlasan 1.CD ┴ AB 1. CD is altitude from A to AB 2. AE ┴ BC 2. AE is altitude from A to BC 3. ∠ CDB ≅ ∠ AEB 3. Karena tegak lurus jadi besar sudut sama yaitu 90 4. ∠ B ≅ ∠ B4. Sudut tersebut kongruen dengan sudut itu sendiri 5. AB AD = CB CE5. Terletak pada satu garis 6. DB = EB 6. Karena AD ≅ CE maka DB = EB 7. ΔBAE ≅ ΔBCD7. ASA Penyelesaian : Kita akan menggunakan informasi yang telah diberikan untuk menunjukan bahwa ∠ BAE ≅ ∠ BCD dan kemudian menggunakan postulat ASA.
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PERTANYAAN DARI KELOMPOK 3 Halaman 235 nomor 14 A window has a clear opening 41 inches wide and 26 inches high. Will a ping-pong table top 48 inches wide fit through the window?
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Answer : The ping-pong table can through the window, because the hypotenause of the window is more than 48 inches. 41 inches 26 inches B A CD
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PERTANYAAN DARI KELOMPOK 4 Halaman 235 nomor 19 If an equilateral triangle has side length s, find the radius of the circle that contains the three vertices X YZ O
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Answer : X YZ O T So, the radius of the circle that contains the three vertices is
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Halaman 207 nomor 34 Prove that the line segments joining the midpoint of the base of an isosceles triangle to the midpoints of the legs are congruent Given: point o is the midpoint of Proof:
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NoStatementsReasons 1Definition midpoint of a segment 2 3If a triangle is isosceles then it’s base are congruen (theorem 1) 4SAS postulat 5CPCTC
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Halaman 207 nomor 36 Prove that an equiangular triangle is equilateral Proof Given :let ΔABC have measure of each angles is 60 Prove : Plan :Let D be the midpoint of.Draw and prove that
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NoStatementsReasons 1Given 2D is the midpoint ofEvery line segment has one and only one midpoint 3A segment from the vertex angle to the midpoint of the opposite side forms a pair of congruent triangle (theorem 4-2) 4CPCTC is equilateral with
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TEOREMA PHYTAGORAS Pembuktian lain menggunakan diagram Pythagoras Bukti berikut ini lebih sederhana tetapi menggunakan sedikit manipulasi aljabar. Keempat segitiga siku-siku yang kongruen disusun membentuk gambar di bawah ini. Dengan menghitung luas bangun bujur sangkar yang terjadi melalui dua cara akan diperoleh: = c 2 + 4. ½ ab a 2 + 2 ab + b 2 = c 2 + 2 ab a 2 + b 2 = c 2 ( a+b) 2
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Answer : The ping-pong table can through the window, because the hypotenause of the window is more than 48 inches. 41 inches 26 inches B A CD
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PERTANYAAN DARI KELOMPOK 4 Halaman 235 nomor 19 If an equilateral triangle has side length s, find the radius of the circle that contains the three vertices X YZ O
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Answer : X YZ O T So, the radius of the circle that contains the three vertices is
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Halaman 207 nomor 34 Prove that the line segments joining the midpoint of the base of an isosceles triangle to the midpoints of the legs are congruent Given: point o is the midpoint of Proof:
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NoStatementsReasons 1Definition midpoint of a segment 2 3If a triangle is isosceles then it’s base are congruen (theorem 1) 4SAS postulat 5CPCTC
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Halaman 207 nomor 36 Prove that an equiangular triangle is equilateral Proof Given :let ΔABC have measure of each angles is 60 Prove : Plan :Let D be the midpoint of.Draw and prove that
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NoStatementsReasons 1Given 2D is the midpoint ofEvery line segment has one and only one midpoint 3A segment from the vertex angle to the midpoint of the opposite side forms a pair of congruent triangle (theorem 4-2) 4CPCTC is equilateral with
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