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Circle geometry problem involving angles, a diameter, and a tangent line.

Mathematics

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The problem involves a circle with center O, where QOT is a diameter. Points Q, R, S, T, P are on the circumference. A tangent line TU touches the circle at T.

Given angles from the diagram:

  • ∠RQS=46∘\angle RQS = 46^\circ
  • ∠STU=48∘\angle STU = 48^\circ (angle between tangent TU and chord ST)
  • QOT is a diameter.

We will use the following circle theorems:

  • Alternate Segment Theorem: The angle between a tangent and a chord through the point of contact is equal to the angle in the alternate segment.
  • Angle in a Semicircle: The angle
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