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(i) Is l ॥ m? why?(ii) If l ॥ m and t is transveral than find the value of x.(iii) Is l ॥ m and why? |
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Answer» (i) In figure, alternate angles are equal ∴ l ॥ m (ii) In figure, l ॥ m and t is a transversal ∴ x + 70° = 180°, Sum of angles made by a transversal on its one side is 180°, ∴ x = 180°- 70° = 110° (iii) In figure, x = 180° – 130° = 50° ∴ Corresponding angles are equal ∴ l ॥ m |
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