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If two tangents inclined at an angle 60° are drawn to a circle of radius 3 cm, then the length of each tangent is equal to?
3√3
4√6
9√3
8√3
The tangent to any circle is perpendicular to the radius of the circle at point of contact. Let two Tangents originate from point A and touch the circle with centre O at point B & C Now ABO is a right triangle with angle A as 30° and angle B as 90° Given OB = 3 = Radius of circle. Now OB/AB = tan 30° => AB = OB/tan 30° = 3/(1/√3) = 3√3 Similarly, it can be shown that AC = 3√3
By: MIRZA SADDAM HUSSAIN ProfileResourcesReport error
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