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Mathematics 16 Online
OpenStudy (anonymous):

Look at the quadrilateral LMJK in the circle shown below. Based on this figure which statement proves that the opposite angles of an inscribed quadrilateral are supplementary?

OpenStudy (nottim):

@ this very moment u are uploading the pic

OpenStudy (anonymous):

OpenStudy (anonymous):

Based on this figure which statement proves that the opposite angles of an inscribed quadrilateral are supplementary? Angle KJM is 90° and angle KLM is 90° since they are both angles in a semi-circle. Angle KCM is 2a, reflex angle KCM is 2b, and 2a + 2b = 360°. Angle KLM is a, angle KJM is b, and a + b + angle JKL + angle LMJ = 360°. Angle KCM is , reflex angle KCM is , and a + b = 360°.

OpenStudy (anonymous):

KJM=0.5KCM and KCM is not 180 degrees, so KJM is not 90. first wrong

OpenStudy (anonymous):

there may some error on second selection KCM is both 2a &2b??

OpenStudy (anonymous):

Angle KLM is a, angle KJM is b, for KLMJ is a quadrilateral, the sum of its four angle must be 360 a + b + angle JKL + angle LMJ = 360° is ture

OpenStudy (anonymous):

oh, the second one. Angle KCM is 2a is right, but reflex angle KCM is 2b is wrong.

OpenStudy (anonymous):

the last one is entirely wrong

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