Class 9th math notes
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Q3/10: The existence of parallel lines is a direct consequence of:
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Q2/10: The Greek mathematician who gave the first known proof in mathematics was:
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Q1/10: In Indus Valley Civilization, the bricks used for construction work had dimensions in the ratio:
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Q9/10: A circle can be drawn with any centre and any radius. This is Euclid's:
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Q8/10: If x + y = 10 and x = z, then z + y = 10. This illustrates Euclid's:
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Q4/10: Playfair's axiom is an equivalent version of Euclid's:
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Q3/10: Two distinct intersecting lines cannot be parallel to:
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Q2/10: Assertion: If B lies between A and C, then AB + BC = AC. Reason: Things which coincide with one another are equal to one another.
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Q1/10: Assertion: A line segment has a definite length. Reason: A line segment is bounded by two distinct end points.
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Q10/10: The number of lines that can pass through two distinct points is:
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Q9/10: The number of lines that can pass through a given point is:
