For a circle with a radius of 3 cm, create two tangents so that the angle between the tangents is 50⁰
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Step-by-step explanation:
Q is the external point from which two tangents QP and QR are made to touch the circle with radius O at P and R respectively.
Let "r" be the radius. By property of circles we know that the angles OPQ and ORQ will be right angles.
We also know that angle between tangents and angle subtended by radii are supplementary. It is given that ,∠POR=50
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We know that:− ∠POR+∠PQR=180
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∴∠PQR=180
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−50
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=130
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