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The opposite angles of a quadrilateral inscribed in a circle are?

The opposite angles of a quadrilateral inscribed in a circle are supplementary, meaning they add up to 180 degrees. This is due to the property that the sum of the opposite angles of any quadrilateral inscribed in a circle is always 180 degrees. This property can be proven using properties of angles subtended by the same arc in a circle.


What are the opposite angles of a quadrilateral inscribed in a circle?

A quadrilateral is inscribed in a circle it means all the vertices of quadrilateral are touching the circle. therefore it is a cyclic quadrilateral and sum of the opposite angles in cyclic quadrilateral is supplementary. suppose if one angle is A then another will be 180 degree - angle A.


When each side of a quadrilateral is tangent to a circle The quadrilateral is inscribed in the circle?

No, the circle is inscribed in the quadrilateral.


Can a parallelogram always be inscribed in a circle?

No. For example, if one angle measures 100 degrees, and its adjacent angle is 80 degrees, then the opposite angles would be either 200 or 160 degrees, but in order for a quadrilateral to be inscribed in a circle the opposite angles would have to equal 180 degrees. A parallelogram can be inscribed in a circle if it is a rectangle.


What is a quadrilateral inscribed in a circle called?

It is an inscribed quadrilateral or cyclic quadrilateral.


Which property is always true for a quadrilateral inscribed in a circle?

opposite angles are supplementary


If a parallelogram is inscribed in a circle it must be a rectangle?

Yes, a parallelogram inscribed in a circle must be a rectangle. This is because a circle's inscribed angle theorem states that the opposite angles of a cyclic quadrilateral (a quadrilateral inscribed in a circle) must be supplementary. In a parallelogram, opposite angles are equal, which can only hold true if all angles are right angles, thus making the parallelogram a rectangle.


What is a quadrilateral inscribed in a circle?

cyclic


Which set of measures describes a quadrilateral that cannot be inscribed in a circle 69 103 111 77 or 52 64 128 116 or 42 64 118 136 or 100 72 80 108?

A quadrilateral can be inscribed in a circle if the opposite angles are supplementary. To determine which set of measures cannot form a cyclic quadrilateral, we calculate the sums of opposite angles for each set. The set of angles 100, 72, 80, and 108 has opposite angle pairs (100 + 80 = 180 and 72 + 108 = 180), which are supplementary. However, the other sets do not all yield supplementary pairs, with 42, 64, 118, and 136 failing this condition. Thus, 42, 64, 118, and 136 describe a quadrilateral that cannot be inscribed in a circle.


Can any quadrilateral be inscribed in a circle?

yes


If a parallelogram is inscribed in a circle then it must be a?

If a parallelogram is inscribed in a circle then it must be a cyclic quadrilateral.


What is a cylic quadrilateral?

A cyclic quadrilateral is one where the sum of measures of opposite angles is 180 degrees. I t mostly is formed with the vertices as part of the circumference of a circle.