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| source: ncert_exercises | |
| topic: numbers | |
| class_level: class_9 | |
| chapter: ch1 | |
| exercise: ex1.4 | |
| difficulty: intermediate | |
| Class 9 | Ch1: Number Systems | Exercise 1.4 | |
| Q1. Represent β9.3 on the number line. | |
| Answer: | |
| Step 1 β Draw AB = 9.3 units on number line. | |
| Step 2 β Extend BC = 1 unit. AC = 10.3 units. | |
| Step 3 β Midpoint M of AC. Semicircle with centre M, radius MC. | |
| Step 4 β Perpendicular BD at B meets semicircle at D. | |
| Step 5 β BD = β(MAΒ²-MBΒ²) = β(9.3Γ1) = β9.3. β by geometry | |
| Step 6 β With B as centre, BD as radius, mark P on number line. | |
| β P represents β9.3 on the number line. | |
| Q2. Represent β2, β3, β5 on the number line. | |
| Answer: β2: right triangle legs 1,1 β hyp=β2. β3: legs 1,β2 β hyp=β3. β5: legs 1,2 β hyp=β5. Transfer each to number line using compass. β |