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In a circle with centre O, AB and CD are two diameters perpendicular to each other. The length of chord AC is
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- 2 AB
- √2 AB
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1 AB 2 -
1 AB √2
Correct Option: D
On the basis of question we draw a figure of a circle with centre O , 
| Radius = OA = OB = OC = | |
| 2 |
∴ AC = √OA² + OC²
From ∆ AOC
| AC = √ | ![]() | ![]() | 2 | + | ![]() | ![]() | 2 | ||
| 2 | 2 |
| AC = √ | |
| 4 |
| AC = √ | |
| 2 |
| AC = | |
| √2 |

