Mathematics
Mathematics, 06.08.2019 00:10, buky0910p6db44

Abcd is a quadrilateral inscribed in a circle what equation can-be used to solve for equation d

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Mathematics, 28.06.2019 13:00, evandlubbep6bsvu
Given: quadrilateral abcd is inscribed in circle o. prove: m∠a+m∠c=180° a quadrilateral is inscribed in a circle o. the vertices of the quadrilateral lie on the edge of the circle and are labeled as a, b, c, and d. drag an expression or phrase to each box to complete the proof. statements reasons quadrilateral abcd is inscribed in circle o. given inscribed angle theorem mdab=2(m∠c) mbcd+mdab=360° the sum of arcs that make a circle is 360°. substitution property m∠a+m∠c=180°
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Mathematics, 30.06.2019 10:50, queenkimm26
Abcd is a quadrilateral inscribed in a circle as shown. what equation can be used to described to solve for angle c? a) (x+16) + (x) = 180 b) (x+16) + (6x-4) = 180 c) (x+16) - (2x+16) = 180 d) (x+16) + (x) = 90
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Mathematics, 15.10.2019 08:00, egyptforrest9892
quadrilateral abcd is inscribed in this circle. what is the measure of ∠a ? enter your answer in the box. ° a quadrilateral inscribed in a circle. the vertices of the quadrilateral lie on the edge of the circle and are labeled as a, b, c, d. the interior angle c is labeled as 43 degrees.
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