Classification of figures Practice Set – Success Khan nv-8-1 questions with answers and explanation.

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Count the number of triangles with in Square / Rectangle / Quadrilateral. — वर्ग / आयत / चतुर्भुज में त्रिकोणों की संख्या गिनें।

Answer: Option C Explanation: Here having total two diagonals and having four blocks. So formula for that 4 x 2 = 8 number of triangles. यहाँ कुल दो विकर्ण हैं और चार खंड हैं। तो उस के लिए सूत्र 4 x 2 = 8 त्रिकोण।

Answer: Option B Explanation: Here having total two diagonals and having eight blocks. So formula for that 8 x 2 = 16 number of triangles. यहां कुल दो विकर्ण हैं और आठ ब्लॉक हैं। तो उस संख्या के लिए सूत्र 8 x 2 = 16 त्रिकोण।

Answer: Option C Explanation: Here each square having 8 no. of triangles and combine squares having 2 no. of triangles. So total number of triangles = 8 + 8 + 2 = 18. यहाँ प्रत्येक वर्ग में 8 त्रिकोण और कंबाइन वर्गों के 2 त्रिकोण। तो त्रिकोणों की कुल संख्या = 8 + 8 + 2 = 18

Answer: Option A Explanation: Here each square having 8 no. of triangles and combine squares having 4 no. of triangles. So total number of triangles = 8 + 8 + 8 + 4 = 28. यहाँ प्रत्येक वर्ग में 8 त्रिकोण और कंबाइन वर्गों के 4 त्रिकोण । तो त्रिकोणों की कुल संख्या = 8 + 8 + 8 + 4 = 28

Count the number of triangles within the Triangle having bisector with each vertex. — प्रत्येक शीर्ष के साथ त्रिभुज वाले त्रिभुज के भीतर त्रिकोणों की संख्या की गणना करें।

Answer: Option B Explanation: Here number of parts ” n” then possible triangles is ^{n(n + 1)}⁄_{2}. यहाँ भागों की संख्या “n” तब संभव त्रिकोण ^{n(n + 1)}⁄_{2} है

Count the number of triangles within the Triangle having bisector with each vertex. — प्रत्येक शीर्ष के साथ त्रिभुज वाले त्रिभुज के भीतर त्रिकोणों की संख्या की गणना करें।

Answer: Option B Explanation:Here number of parts ” n” then possible triangles is ^{n(n + 1)}⁄_{2}. यहाँ भागों की संख्या “n” तब संभव त्रिकोण ^{n(n + 1)}⁄_{2} है

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