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  • ...th> lie on the circle with diameter <math>AH</math>. Since <math>EH</math> subtends <math>\theta</math> as well as <math>\angle EFH</math> on this circle, so <
    8 KB (1,408 words) - 11:54, 8 December 2021
  • Thus, <math>\angle TPR</math> subtends a <math>90^\circ \times 2 = 180^\circ</math> degree arc. So arc <math>TR</m
    13 KB (2,149 words) - 18:44, 5 February 2024
  • ...[[arc]] of the circle. The [[measure]] of the arc that the central angle subtends is by definition equal to the measure of the central angle, and is known as
    569 bytes (88 words) - 20:50, 24 April 2008
  • ...ibed angle is equal to half of the measure of the [[arc]] it intercepts or subtends. Thus, in particular it does not depend on the location of the vertex on t
    969 bytes (167 words) - 22:47, 19 December 2007
  • We look at the angle between 12, 5, and 10. It subtends <math>\frac 16</math> of the circle, or <math>60</math> degrees (or you can
    997 bytes (152 words) - 03:00, 20 July 2016
  • Let <math>\alpha</math> be the angle that subtends the arc <math>AB</math>. By the law of cosines,
    2 KB (319 words) - 13:48, 15 February 2021
  • Since the leg BC subtends a right angle at P, the angle BPC should be a right angle. This means that
    2 KB (410 words) - 15:25, 23 March 2020
  • ...<math>m\angle XAY=90</math> since <math>XY</math> is a diameter, and thus subtends an arc of <math>180</math>. This will hold for all <math>X</math> and all <
    5 KB (848 words) - 23:41, 6 July 2020
  • ...of that angle is thirty degrees. Similarly, another angle in the triangle subtends an arc of twice the length, and thus equals 60 degrees. The last angle is e
    3 KB (417 words) - 20:21, 12 January 2024
  • Since the central angle <math>\angle AOB</math> subtends the same arc as the inscribed angle <math>\angle ACB</math> on the circumci
    10 KB (1,733 words) - 19:15, 14 June 2020