[br]To answer the question, click and drag any of the points B, C, or D and fill up the table for each trial.[br][img]data:image/png;base64,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[/img][br][br]How will you determine the [math]\angle CBF[/math]? [br]
VISIT MY YOUTUBE CHANNEL FOR SOME EXPLANATION.[url=https://www.youtube.com/watch?v=oFwD051U4VA][br]Tangent Chord Theorem[/url] https://www.youtube.com/watch?v=oFwD051U4VA[br]