Question

locate √3 on the number line​

Answer 1

Answer:

Step-by-step explanation:

Step 1. Take 1 unit from “0” and draw a perpendicular at that point.

Step 2. Join line ie., hypotenuse

Step 3. Keep compass point on “0” and pencil point on top of triangle and draw an arc.

Step 4. The point obtained is √2

Step 5. Now draw 1 unit perpendicular at √2 and similarly draw hypotenuse.

Step 6. Similarly draw an arc as we did in √2 case and point obtained on number line is √3.

Hope it helps u mark as brainliest please

Answer 2

⦁First construct thr BD of unit length perpendicular to OB.

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⦁Then apply the Pythagoras theorem $\rm{OD = \sqrt{(\sqrt{2})^{2} + 1^{2} = \sqrt{3}}}$

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⦁We can locate $\rm{\sqrt{3}}$ on number line by using a compass.

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⦁We know that, O is the center and radius OD. Now let's draw an arc which intersects the number line at the point Q.

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⦁Therefore, now the point Q = $\rm{\sqrt{3}}$