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What else can I help you with?
The opposite angles of a quadrilateral in a circumscribed circle are always complimentary?
No, they are supplementary.
Which property is always true for a quadrilateral inscribed in a circle?
opposite angles are supplementary
What are the properties of a Quadrilateral within a circle?
If you mean a Quad which touches the circumference at all 4 points, then... # All interior angles add to 360' #Opposite angles add to 180' #The Quad is then referred to as a 'Cyclic Quadrilateral'
A circle could be circumscribed about the quadrilateral with angle measures 120 90 90 and 60?
U would add them the answer is 360
It is impossible to circumscribe a circle about the quadrilateral below All angles are 90 degrees?
False :]
The opposite angles of a quadrilateral in a circumscribed circle are always complimentary?
No, they are supplementary.
The opposite angles of a quadrilateral in a circumscribed circle are always complementary?
false
How could you contrust a rhombus circumscribed in a circle?
You cannot circumscribe a "true rhombus". The opposite angles of a circumscribed quadrilateral must be supplementary whereas the opposite angles of a rhombus must be equal. That means a circumscribed rhombus is really a square.
Is it true opposite angles are supplementary?
No, only in certain, limited circumstances. Eg where a quadrilateral is (can be) circumscribed within a circle.
Are Adjacent angles of a quadrilateral in a circumscribed circle are always supplementary?
False :]
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.
True or False Adjacent (or side-by-side) angles of a quadrilateral in a circumscribed circle are always supplementary.?
True. In a quadrilateral inscribed in a circumscribed circle (cyclic quadrilateral), the adjacent angles are always supplementary, meaning their measures add up to 180 degrees. This property arises from the fact that opposite angles subtend arcs that sum to a semicircle. Thus, if one angle is known, its adjacent angle can be determined as 180 degrees minus the known angle.
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.
A circle could be circumscribed about the quadrilateral?
false
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 are supplementary angles that are NOT a linear pair?
Any two angles whose measures add up to 180 degrees. For example, opposite angles of a cyclic quadrilateral (quadrilateral whose vertices are on a circle).
